Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”
Okay, so maybe that’s a bit of an exaggeration, but I invite you to look at things in a purely mathematical light here. If you don’t consider “luck” to be of any help to you (and you shouldn’t - although I see you over there with that scratch-off lottery ticket!), then when you begin the game, your goal ought to be to “beat the mean.” Obviously, the mean changes as suitcases are removed, but regardless of the mean at any given time, your goal should remain the same: beat the mean.
Let’s say that you got unlucky and blew off the 13 most valuable cases on your first 13 suitcase removals. It should be abundantly clear at this point that you’re not going to walk out with a wad of cash, but you should still be expecting no less than $185.85, which is the mean. If you made it to this particular point in the game and the banker were to offer you $200, then in my less than humble opinion, you’d be an idiot not to take it. If you prefer facts to my freewheeling opinions, then try this on: it would be a statistical mistake not to accept this offer.
So, with this in mind, let’s revisit our woman from the scenario above. Remember her? She’s got 5 cases left that contain the following amounts: $100, $400, $1000, $50,000, and $300,000. The banker has offered her a cool $80,000 to get the hell off stage and leave in such a way as to epitomize the phrase “ignorance is bliss.”