I think the order of which we primitively arrive to arithmetic operations is subtraction then addition then division as repeated subtraction or addition, and then multiplication as reciprocal division.
You cannot substitute subtraction with addition.
To even claim the existence of negative numbers is to use a subtraction operator somewhere before you add it.
Division can have the resultant effect of multiplication as reciprocal dividend, just as a single cell divides itself multiplies itself by two cell units.
In other words, just another reason I don't like Set Theory crap
Plotin Groyp /
npub1v2…5lly4
2023-12-20 03:21:25
Author Public Key
npub1v2m6ce4xrh9ptjhmsahrmu9y0xurxhgjsf9swfyn3qhs5vyd958q05lly4Published at
2023-12-20 03:21:25Event JSON
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"content": "I think the order of which we primitively arrive to arithmetic operations is subtraction then addition then division as repeated subtraction or addition, and then multiplication as reciprocal division.\n\nYou cannot substitute subtraction with addition.\n\nTo even claim the existence of negative numbers is to use a subtraction operator somewhere before you add it.\n\nDivision can have the resultant effect of multiplication as reciprocal dividend, just as a single cell divides itself multiplies itself by two cell units.\n\nIn other words, just another reason I don't like Set Theory crap",
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