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@ -121,11 +121,12 @@
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$$det(L)=|det(B)|=|-92699|=92699$$
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$$H(B)=(\frac{det(L)}{\|v1\|\times\|v2\|})\times\frac{1}{n}=(\frac{92699}{\sqrt{v1_1^2 + v1_2^2}\times\sqrt{v2_1^2 + v2_2^2}})\times\frac{1}{2}=$$
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$$=\frac{92699}{2\times\sqrt{9427678922}}\approx0.477356\approx0.48$$
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$$H(B)=(\frac{det(L)}{\|v1\|\times\|v2\|})^\frac{1}{n}=(\frac{92699}{\sqrt{v1_1^2 + v1_2^2}\times\sqrt{v2_1^2 + v2_2^2}})^\frac{1}{2}=$$
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$$=\frac{\sqrt{92699}}{9427678922^{\frac{1}{4}}\approx0.977094\approx0.98$$
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$$H(U)=(\frac{det(L)}{\|u1\|\times\|u2\|})\times\frac{1}{n}=(\frac{92699}{\sqrt{u1_1^2 + u1_2^2}\times\sqrt{u2_1^2 + u2_2^2}})\times\frac{1}{2}=$$
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$$=\frac{92699}{2\times\sqrt{243990681350077}}\approx0.00296728\approx0.0030$$
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$$H(U)=(\frac{det(L)}{\|u1\|\times\|u2\|})^\frac{1}{n}=(\frac{92699}{\sqrt{u1_1^2 + u1_2^2}\times\sqrt{u2_1^2 + u2_2^2}})^\frac{1}{2}=$$
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$$=\frac{\sqrt{92699}}{243990681350077^{\frac{1}{4}}\approx0.0770361\approx0.077$$
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B:
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$$w = (30548, 6642)$$
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