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- 05:10, 23 January 2022 diff hist +9 Ivermectin has beneficial effects against SARS-COV-2
- 05:08, 23 January 2022 diff hist 0 Ivermectin has beneficial effects against SARS-COV-2
- 05:08, 23 January 2022 diff hist +13 Ivermectin has beneficial effects against SARS-COV-2
- 05:07, 23 January 2022 diff hist −13 Ivermectin has beneficial effects against SARS-COV-2
- 05:06, 23 January 2022 diff hist −285 Ivermectin has beneficial effects against SARS-COV-2 Undo revision 426 by PapiChulo (talk) Tag: Undo
- 05:06, 23 January 2022 diff hist −36 Ivermectin has beneficial effects against SARS-COV-2 Undo revision 427 by PapiChulo (talk) Tag: Undo
- 05:06, 23 January 2022 diff hist +36 Ivermectin has beneficial effects against SARS-COV-2
- 05:05, 23 January 2022 diff hist +285 Ivermectin has beneficial effects against SARS-COV-2
- 05:05, 23 January 2022 diff hist +57 Ivermectin has beneficial effects against SARS-COV-2
- 05:03, 23 January 2022 diff hist +9 Ivermectin has beneficial effects against SARS-COV-2
- 05:03, 23 January 2022 diff hist +7 Ivermectin has beneficial effects against SARS-COV-2
- 05:01, 23 January 2022 diff hist −76 Ivermectin has beneficial effects against SARS-COV-2
- 05:00, 23 January 2022 diff hist +9 Ivermectin has beneficial effects against SARS-COV-2
- 05:00, 23 January 2022 diff hist +12 Ivermectin has beneficial effects against SARS-COV-2
- 04:59, 23 January 2022 diff hist −395 Ivermectin has beneficial effects against SARS-COV-2
- 04:47, 23 January 2022 diff hist 0 Talk:SARS-COV-2 has never been isolated current
- 04:46, 23 January 2022 diff hist +214 Talk:SARS-COV-2 has never been isolated
- 04:42, 23 January 2022 diff hist −34 Every rational number has an irreducible representation
- 04:41, 23 January 2022 diff hist +6 Every rational number has an irreducible representation
- 04:41, 23 January 2022 diff hist +1,099 N Every rational number has an irreducible representation Created page with "'''Every rational number has an irreducible representation''' is a claim in number theory that all rational numbers must have a representation where the numerator and denominator cannot be further reduced. '''Proof''' Suppose one has a rational number m/n that is reducible. We can assume n≥1 (divide the numerator and denominator by −1 otherwise). Take an integer k≥2 which divides both of m and n, and so m′=m/k and n′=n/k are smaller integers satisfying m..."