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Ray.R.Chua

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44 reputation
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location Singapore
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visits member for 8 months
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44 reputation
bio website visits member for 8 months
5 badges
location Singapore seen Apr 13 at 1:51
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6 Questions

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Prove using induction that involves floor
2
Proof the following proposition: for all $n \geq 0, \mathrm{fib}(n) \leq n!$
1
Number of Different Equivalence Classes?
1
Reverse Engineer from digits sum
1
Prove, formally that: $\log_2 n! \ge n$ , for all integers $n>3$.
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+10 Prove using induction that involves floor
+5 Number of Different Equivalence Classes?
+5 Prove, formally that: $\log_2 n! \ge n$ , for all integers $n>3$.
+5 Reverse Engineer from digits sum
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0 Answers

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8 Tags

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induction × 2
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arithmetic
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inequality
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equivalence-relations
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partitions
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factorial
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proof-theory
0
fibonacci-numbers

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Mathematics Stack Exchange Mathematics 44 rep 5
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