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15
Math.TechQA.Club
2012-03-14 23:42:57
181
Views
Name of binary relation: if $(x, y)\in R$ then there is no $z$ such that $(y, z)\in R$
Published on
14 Mar 2012 - 23:42
#notation
#terminology
#definition
#relations
#binary
981
Views
Finding Expressively Adequate truth Functions
Published on
29 Mar 2012 - 19:39
#combinatorics
#logic
#binary
290
Views
Recurrence relation for the digits of the integer square root in binary
Published on
05 Apr 2012 - 19:59
#recurrence-relations
#computability
#binary
7.7k
Views
Binary division - find a remainder
Published on
06 May 2012 - 15:32
#arithmetic
#binary
3.3k
Views
Where does binary arithmetic/manipulation enter the mathematics/engineering curriculum?
Published on
29 Mar 2026 - 15:53
#education
#number-systems
#binary
2.1k
Views
Finding the number of distinct sub-strings in a binary string.
Published on
27 Mar 2026 - 5:55
#combinatorics
#arithmetic
#binary
#combinatorics-on-words
50.7k
Views
How many bits needed to store a number
Published on
19 Jun 2012 - 11:55
#binary
1000
Views
first 1 in a bitmask using log2
Published on
28 Jun 2012 - 14:48
#computer-science
#logarithms
#binary
415
Views
Number of $1$s in a binary grid
Published on
06 Jul 2012 - 21:35
#combinatorics
#binary
1.4k
Views
Period of a finite binary sequence
Published on
03 Apr 2026 - 6:47
#sequences-and-series
#periodic-functions
#binary
142
Views
q-ary code/Latin squares
Published on
25 Mar 2026 - 23:15
#combinatorics
#coding-theory
#latin-square
#binary
1.8k
Views
The sum of powers of two and two's complement – is there a deeper meaning behind this?
Published on
30 Mar 2026 - 20:58
#divergent-series
#fake-proofs
#binary
221
Views
1s surpassing 0s in binary strings of odd length
Published on
27 Jul 2012 - 6:19
#discrete-mathematics
#computer-science
#linear-programming
#binary
#recursion
10.6k
Views
Count the number of n-bit strings with an even number of zeros.
Published on
28 Jul 2012 - 6:17
#combinatorics
#binary
3.3k
Views
Why does the $2$'s and $1$'s complement subtraction works?
Published on
30 Jul 2012 - 9:16
#elementary-number-theory
#algorithms
#computer-science
#intuition
#binary
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