bowie
Crazy Mango Extraordinaire
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Post by bowie on Apr 3, 2017 22:27:28 GMT 7
Unless you step out, defy everything, you will never know. I was young enough then. Transported to the power people in Thailand of that time, including the unmentionable one. Do i regret? No way. Did i lose the sons, well perhaps. Short time. They have the fibre of their father. And my son, who recently came and told me i was mad, does he want to be English, Scottish, or my son. I know the answer to that. Has he a good education? Sure. I pay for it.
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siampolee
Detective
Alive alive O
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Post by siampolee on Apr 3, 2017 23:00:53 GMT 7
Only slightly???
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MrToad
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Post by MrToad on Apr 3, 2017 23:07:43 GMT 7
?
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buhi
Crazy Mango Extraordinaire
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Post by buhi on Apr 3, 2017 23:19:35 GMT 7
I do not usually like Queen, but this gets a thumbs up. You mr Detective must know my hints. I do not take kindly to others who know nothing other than that i choose to reveal making absurd statements. Big hint, i will die i hope before my wife and long before my Thai son. Have i given him the best chance? Did i give my other two sons the best chance? I will say yes. Mother of first two an heiress, money no problem. New father ex best friend. Did i warn him? Sure. Was i to be a puppet? Well she married me (ex for clarification and knew full well my history, we lived together two years before marrying) and should well have known my strength of character. I have written it before on here. No quick decision. Was i right? No. Was i wrong? I don't think so, if events have proven me correct. But i will not be judged by someone i have never met. And who have i met on mango?
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smokie36
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Post by smokie36 on Apr 3, 2017 23:19:40 GMT 7
Great tune SirPolee!
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Post by rgs2001uk on Apr 3, 2017 23:31:58 GMT 7
The answer is, whose effin round is it next?
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bowie
Crazy Mango Extraordinaire
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Post by bowie on Apr 3, 2017 23:38:06 GMT 7
The answer is, whose effin round is it next? I'll buy you one , but i expect you to pay me back. You know enough of Thai to understand that.
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buhi
Crazy Mango Extraordinaire
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Post by buhi on Apr 3, 2017 23:50:00 GMT 7
Forty-two is a pronic number[1] and an abundant number; its prime factorization 2 · 3 · 7 makes it the second sphenic number and also the second of the form (2 · 3 · r). As with all sphenic numbers of this form, the aliquot sum is abundant by 12. 42 is also the second sphenic number to be bracketed by twin primes; 30 is also a pronic number and also rests between two primes. 42 has a 14-member aliquot sequence 42, 54, 66, 78, 90, 144, 259, 45, 33, 15, 9, 4, 3, 1, 0 and is itself part of the aliquot sequence commencing with the first sphenic number 30. Further, 42 is the 10th member of the 3-aliquot tree. Additional properties of the number 42 include:
It is the third primary pseudoperfect number.[2] It is a Catalan number.[3] Consequently, 42 is the number of noncrossing partitions of a set of five elements, the number of triangulations of a heptagon, the number of rooted ordered binary trees with six leaves, the number of ways in which five pairs of nested parentheses can be arranged, etc. It is an alternating sign matrix number, that is, the number of 4-by-4 alternating sign matrices. It is the number of partitions of 10—the number of ways of expressing 10 as a sum of positive integers (note a different sense of partition from that above).
The 3 × 3 × 3 magic cube with rows summing to 42. Given 27 same-size cubes whose nominal values progress from 1 to 27, a 3 × 3 × 3 magic cube can be constructed such that every row, column, and corridor, and every diagonal passing through the center, is composed of 3 numbers whose sum of values is 42. It is the third pentadecagonal number.[4] It is a meandric number and an open meandric number. It is conjectured to be the scaling factor in the leading order term of the "sixth moment of the Riemann zeta function". In particular, Conrey & Ghosh have conjectured that {\displaystyle {1 \over T}\int _{0}^{T}\left|\zeta \left({1 \over 2}+it\right)\right|^{6}\,dt\sim {42 \over 9!}\prod _{p}\left\{1-{1 \over p}\right\}^{4}\left(1+{4 \over p}+{1 \over p^{2}}\right)\log ^{9}T,} {1 \over T}\int_0^T \left| \zeta\left({1 \over 2} + it\right) \right|^6\,dt \sim {42 \over 9!}\prod_p \left\{1-{1\over p}\right\}^4 \left( 1 + {4 \over p} + {1 \over p^2} \right) \log^9 T, . where the infinite product is over all prime numbers, p.[5][6] 42 is a Størmer number.[7] 42 is the only known value that is the number of sets of four distinct positive integers a, b, c, d, each less than the value itself, such that ab − cd, ac − bd, and ad − bc are each multiples of the value. Whether there are other values remains an open question.[8] 42 is a (2,6)-perfect number (super-multiperfect), as σ2(n) = σ(σ(n)) = 6n.[9] 42 is the resulting number of the original Smith number (4937775 = 3 × 5 × 5 × 65837): Both the sum of its digits (4 + 9 + 3 + 7 + 7 + 7 + 5) and the sum of the digits in its prime factorization (3 + 5 + 5 + (6 + 5 + 8 + 3 + 7)) result in 42. The dimension of the Borel subalgebra in the exceptional Lie algebra e6 is 42. 42 is the largest number n such that there exist positive integers p, q, r with 1 = 1 / n + 1 / p + 1 / q + 1 / r 42 is the smallest number k such that for every Riemann surface C, #Aut(C) ≤ k deg(KC) = k(2g − 2) (Hurwitz's automorphisms theorem) In base 10, this number is a Harshad number[10] and a self number,[11] while it is a repdigit in base 4 (as 222). 42 is a perfect score on the USA Math Olympiad (USAMO)[12] and International Mathematical Olympiad (IMO).[13] 42 is the maximum of core points awarded in International Baccalaureate Diploma Programme. 42 is the sum of the first 6 positive even numbers.
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rubl
Crazy Mango Extraordinaire
The wondering type
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Post by rubl on Apr 4, 2017 3:26:27 GMT 7
It's been a while last I was 42, didn't seem important then, doesn't seem important now
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Deleted
Deleted Member
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Post by Deleted on Apr 4, 2017 3:54:38 GMT 7
The answer is Chipotle Tabasco sauce, stick it with any number and it's a winner.
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oldie
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Post by oldie on Apr 4, 2017 3:57:27 GMT 7
I prefer 54.
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siampolee
Detective
Alive alive O
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Post by siampolee on Apr 4, 2017 7:35:55 GMT 7
Over the years I found ''69'' was always an interesting number too.
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oldie
Crazy Mango Extraordinaire
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Post by oldie on Apr 4, 2017 9:44:06 GMT 7
Forty-two is a pronic number[1] and an abundant number; its prime factorization 2 · 3 · 7 makes it the second sphenic number and also the second of the form (2 · 3 · r). As with all sphenic numbers of this form, the aliquot sum is abundant by 12. 42 is also the second sphenic number to be bracketed by twin primes; 30 is also a pronic number and also rests between two primes. 42 has a 14-member aliquot sequence 42, 54, 66, 78, 90, 144, 259, 45, 33, 15, 9, 4, 3, 1, 0 and is itself part of the aliquot sequence commencing with the first sphenic number 30. Further, 42 is the 10th member of the 3-aliquot tree. Additional properties of the number 42 include: It is the third primary pseudoperfect number.[2] It is a Catalan number.[3] Consequently, 42 is the number of noncrossing partitions of a set of five elements, the number of triangulations of a heptagon, the number of rooted ordered binary trees with six leaves, the number of ways in which five pairs of nested parentheses can be arranged, etc. It is an alternating sign matrix number, that is, the number of 4-by-4 alternating sign matrices. It is the number of partitions of 10—the number of ways of expressing 10 as a sum of positive integers (note a different sense of partition from that above). The 3 × 3 × 3 magic cube with rows summing to 42. Given 27 same-size cubes whose nominal values progress from 1 to 27, a 3 × 3 × 3 magic cube can be constructed such that every row, column, and corridor, and every diagonal passing through the center, is composed of 3 numbers whose sum of values is 42. It is the third pentadecagonal number.[4] It is a meandric number and an open meandric number. It is conjectured to be the scaling factor in the leading order term of the "sixth moment of the Riemann zeta function". In particular, Conrey & Ghosh have conjectured that {\displaystyle {1 \over T}\int _{0}^{T}\left|\zeta \left({1 \over 2}+it\right)\right|^{6}\,dt\sim {42 \over 9!}\prod _{p}\left\{1-{1 \over p}\right\}^{4}\left(1+{4 \over p}+{1 \over p^{2}}\right)\log ^{9}T,} {1 \over T}\int_0^T \left| \zeta\left({1 \over 2} + it\right) \right|^6\,dt \sim {42 \over 9!}\prod_p \left\{1-{1\over p}\right\}^4 \left( 1 + {4 \over p} + {1 \over p^2} \right) \log^9 T, . where the infinite product is over all prime numbers, p.[5][6] 42 is a Størmer number.[7] 42 is the only known value that is the number of sets of four distinct positive integers a, b, c, d, each less than the value itself, such that ab − cd, ac − bd, and ad − bc are each multiples of the value. Whether there are other values remains an open question.[8] 42 is a (2,6)-perfect number (super-multiperfect), as σ2(n) = σ(σ(n)) = 6n.[9] 42 is the resulting number of the original Smith number (4937775 = 3 × 5 × 5 × 65837): Both the sum of its digits (4 + 9 + 3 + 7 + 7 + 7 + 5) and the sum of the digits in its prime factorization (3 + 5 + 5 + (6 + 5 + 8 + 3 + 7)) result in 42. The dimension of the Borel subalgebra in the exceptional Lie algebra e6 is 42. 42 is the largest number n such that there exist positive integers p, q, r with 1 = 1 / n + 1 / p + 1 / q + 1 / r 42 is the smallest number k such that for every Riemann surface C, #Aut(C) ≤ k deg(KC) = k(2g − 2) (Hurwitz's automorphisms theorem) In base 10, this number is a Harshad number[10] and a self number,[11] while it is a repdigit in base 4 (as 222). 42 is a perfect score on the USA Math Olympiad (USAMO)[12] and International Mathematical Olympiad (IMO).[13] 42 is the maximum of core points awarded in International Baccalaureate Diploma Programme. 42 is the sum of the first 6 positive even numbers. Amazing what google can tell you. This has been copied and pasted for some bizarre reason.
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me
Crazy Mango Extraordinaire
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Post by me on Apr 4, 2017 9:58:51 GMT 7
Forty-two is a pronic number[1] and an abundant number; its prime factorization 2 · 3 · 7 makes it the second sphenic number and also the second of the form (2 · 3 · r). As with all sphenic numbers of this form, the aliquot sum is abundant by 12. 42 is also the second sphenic number to be bracketed by twin primes; 30 is also a pronic number and also rests between two primes. 42 has a 14-member aliquot sequence 42, 54, 66, 78, 90, 144, 259, 45, 33, 15, 9, 4, 3, 1, 0 and is itself part of the aliquot sequence commencing with the first sphenic number 30. Further, 42 is the 10th member of the 3-aliquot tree. Additional properties of the number 42 include: It is the third primary pseudoperfect number.[2] It is a Catalan number.[3] Consequently, 42 is the number of noncrossing partitions of a set of five elements, the number of triangulations of a heptagon, the number of rooted ordered binary trees with six leaves, the number of ways in which five pairs of nested parentheses can be arranged, etc. It is an alternating sign matrix number, that is, the number of 4-by-4 alternating sign matrices. It is the number of partitions of 10—the number of ways of expressing 10 as a sum of positive integers (note a different sense of partition from that above). The 3 × 3 × 3 magic cube with rows summing to 42. Given 27 same-size cubes whose nominal values progress from 1 to 27, a 3 × 3 × 3 magic cube can be constructed such that every row, column, and corridor, and every diagonal passing through the center, is composed of 3 numbers whose sum of values is 42. It is the third pentadecagonal number.[4] It is a meandric number and an open meandric number. It is conjectured to be the scaling factor in the leading order term of the "sixth moment of the Riemann zeta function". In particular, Conrey & Ghosh have conjectured that {\displaystyle {1 \over T}\int _{0}^{T}\left|\zeta \left({1 \over 2}+it\right)\right|^{6}\,dt\sim {42 \over 9!}\prod _{p}\left\{1-{1 \over p}\right\}^{4}\left(1+{4 \over p}+{1 \over p^{2}}\right)\log ^{9}T,} {1 \over T}\int_0^T \left| \zeta\left({1 \over 2} + it\right) \right|^6\,dt \sim {42 \over 9!}\prod_p \left\{1-{1\over p}\right\}^4 \left( 1 + {4 \over p} + {1 \over p^2} \right) \log^9 T, . where the infinite product is over all prime numbers, p.[5][6] 42 is a Størmer number.[7] 42 is the only known value that is the number of sets of four distinct positive integers a, b, c, d, each less than the value itself, such that ab − cd, ac − bd, and ad − bc are each multiples of the value. Whether there are other values remains an open question.[8] 42 is a (2,6)-perfect number (super-multiperfect), as σ2(n) = σ(σ(n)) = 6n.[9] 42 is the resulting number of the original Smith number (4937775 = 3 × 5 × 5 × 65837): Both the sum of its digits (4 + 9 + 3 + 7 + 7 + 7 + 5) and the sum of the digits in its prime factorization (3 + 5 + 5 + (6 + 5 + 8 + 3 + 7)) result in 42. The dimension of the Borel subalgebra in the exceptional Lie algebra e6 is 42. 42 is the largest number n such that there exist positive integers p, q, r with 1 = 1 / n + 1 / p + 1 / q + 1 / r 42 is the smallest number k such that for every Riemann surface C, #Aut(C) ≤ k deg(KC) = k(2g − 2) (Hurwitz's automorphisms theorem) In base 10, this number is a Harshad number[10] and a self number,[11] while it is a repdigit in base 4 (as 222). 42 is a perfect score on the USA Math Olympiad (USAMO)[12] and International Mathematical Olympiad (IMO).[13] 42 is the maximum of core points awarded in International Baccalaureate Diploma Programme. 42 is the sum of the first 6 positive even numbers. Amazing what google can tell you. This has been copied and pasted for some bizarre reason. Have you asked Google why?
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bowie
Crazy Mango Extraordinaire
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Post by bowie on Apr 4, 2017 10:03:42 GMT 7
Have you asked Google why?
Yes, they gave me the answer 42.
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