Mirath - The Laws of Islamic Inheritance
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24 5040<br />
210<br />
¬dam ___________________________________________________________<br />
2 Wives 6 Grandmothers 3 10 Daughters 5 7 Paternal Uncles<br />
1/8<br />
1/6 2/3<br />
Residue<br />
3 4 16 1<br />
630 840 3360<br />
210<br />
315 x2 140 x6 336 x10 30 x7<br />
210 is the total <strong>of</strong> 2 (wives), 3 (the wifq <strong>of</strong> 6 grandmothers),<br />
5 (the wifq <strong>of</strong> 10 daughters), and 7 (uncles)<br />
all multiplied together, as they have no relationship with<br />
each other or the results <strong>of</strong> the progressive multiplying.<br />
Note: Even if one were to multiply the full number <strong>of</strong> all the groups <strong>of</strong><br />
heirs, whose allotments cannot be divided equally, in the situation <strong>of</strong><br />
there being a relationship between them, then too the answer will be<br />
correct. <strong>The</strong> problem with that however, is that the lowest number<br />
useable for making the allotment total is not used, and <strong>of</strong>ten<br />
ridiculously high Ta]#|#s are reached. e.g. the two situations below are<br />
the same. If one does not look for the Wifqs, then one will arrive at the<br />
first conclusion, otherwise the second and more manageable<br />
conclusion is what is reached.<br />
Result <strong>of</strong><br />
24 77760<br />
4x6x15x9 3240<br />
¬dam ___________________________________________________________<br />
4 Wives 6 Grandmothers 15 Daughters 9 Brothers<br />
1/8<br />
1/6 2/3<br />
Residue<br />
3 4 16 1<br />
9720 12960 51840<br />
3240<br />
2430 x4 2160 x6 3456 x15 360 x9<br />
Result <strong>of</strong><br />
24 4320<br />
¬dam ___________________________________________________________<br />
4x3x5x3<br />
180<br />
4 Wives 6 Grandmothers 15 Daughters 9 Brothers<br />
3 5 3<br />
1/8<br />
1/6 2/3<br />
Residue<br />
3 4 16 1<br />
540 720 2880<br />
180<br />
125 x4 120 x6 192 x15 20 x9<br />
68