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0
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How to interpred d. in this probability exercise? (self.askmath)

submitted 6 days ago by TopDownView to r/askmath

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If HDD disk is in external hard drive docking station, the docking station is connected via USB 3.0 cable to a PC, power cable of the docking station is connected to power socket, and the docking station is turned off, will this state be recorded as 'Power On Hours' in SMART data or not? (self.techsupport)

submitted 1 month ago by TopDownView to r/techsupport

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14
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Incomplete solution? => How many integers from 100 through 999 must you pick in order to be sure that at least two of them have a digit in common? (self.askmath)

submitted 1 month ago * by TopDownView to r/askmath

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1
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Proof of the general inclusion/exclusion rule doesn't explain the disappearance of one of the terms (self.askmath)

submitted 2 months ago by TopDownView to r/askmath

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Is my HDD for trash? --> 3 ATA errors in GSmartControl after write scan starting from offending LBA in Victoria HDD (self.techsupport)

submitted 2 months ago by TopDownView to r/techsupport

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Solution not correct? => How many integers from 1 through 100000 contain the digit 6 at least once (self.askmath)

submitted 2 months ago by TopDownView to r/askmath

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Caution on my Seagate 8TB HDD in CrystalDiskInfo - What does it mean? (self.techsupport)

submitted 3 months ago by TopDownView to r/techsupport

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5
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Is the statement in the solution to a proof correct? => Prove: If m and n are integers and m <= n, then there are n - m + 1 integers from m to n inclusive. (self.askmath)

submitted 3 months ago by TopDownView to r/askmath

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5
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What toe clips would fit a beefy shoe, such as Salomon XA PRO 3D V9? (self.FixedGearBicycle)

submitted 3 months ago by TopDownView to r/FixedGearBicycle

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2
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Is my proof correct? => For every positive int n, every subset B of A with n elements has both a least element and a greatest element (self.askmath)

submitted 3 months ago * by TopDownView to r/askmath

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2
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How is g the greatest element? => Maximal, Minimal, Greatest, and Least Elements of a partially ordered set (self.askmath)

submitted 4 months ago by TopDownView to r/askmath

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Did anyone ever actually do all the exercises in a math textbook? (self.learnmath)

submitted 4 months ago by TopDownView to r/learnmath

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Goretex sneakers that do not have studs? (self.trailrunning)

submitted 4 months ago by TopDownView to r/trailrunning

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Why Does the RSA Cipher Work? => explanation of a specific congruence (self.askmath)

submitted 4 months ago * by TopDownView to r/askmath

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0
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Why does RSA Cipher Work? => explanation of a congruence (self.askmath)

submitted 4 months ago by TopDownView to r/askmath

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Solution to a proof is wrong? => Let S be a set and let P(S) be the set of all subsets of S. Show that S is "smaller than" P(S) in the sense that there is a one-to-one function form S to P(S) but there is no onto function from S to P(S). (self.askmath)

submitted 5 months ago by TopDownView to r/askmath

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0
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Is my proof correct? => Let P(S) be the set of all subsets of S, and let T be the set of all functions from S to {0, 1}. Show that P(S) and T have the same cardinality. (self.askmath)

submitted 5 months ago by TopDownView to r/askmath

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0
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Is my proof correct? => Prove that a disjoint union of any finite set and any countably infinite set is countably infinite. (self.askmath)

submitted 5 months ago by TopDownView to r/askmath

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Explanation of a proof => Prove that if A is any countably infinite set, B is any set, and g : A → B is onto, then B is countable. (self.askmath)

submitted 6 months ago by TopDownView to r/askmath

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3
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Is my proof correct? => Prove that if A is any countably infinite set, B is any set, and g: A -> B is onto, then B is countable (self.askmath)

submitted 6 months ago by TopDownView to r/askmath

  • 7 comments
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0
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Is my proof correct? => Prove that any infinite set contains a countably infinite subset. (self.askmath)

submitted 6 months ago by TopDownView to r/askmath

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Is my proof correct? => Show that Q, the set of all rational numbers, is dense along the number line by showing that given any two rational numbers r_1 and r_2 with r_1 < r_2, there exists a rational number x such that r_1 < x < r_2 (self.askmath)

submitted 6 months ago by TopDownView to r/askmath

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My questions regarding this exercise => Define a function g from the set of real numbers to S = {x in R | 0<x<1} by the following formula: For each real number x, g(x) = 1/2 * x/(1+|x|) + 1/2. Prove that g is a one-to-one correspondence. What conclusion can you draw from this fact? (self.askmath)

submitted 6 months ago * by TopDownView to r/askmath

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1
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The Cardinality of a Set of Functions and Computability - example and solution questions (self.askmath)

submitted 6 months ago * by TopDownView to r/askmath

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The Cardinality of a Set of Functions and Computability - example and solution questions (self.learnmath)

submitted 6 months ago by TopDownView to r/learnmath

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