A series of experiments with Julia and Python
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Correct naming of Kerr-Debney Metric

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+33 -1
py/galgebra_reciprocal_basis.ipynb
··· 48 48 " sgn = -sgn\n", 49 49 "```\n", 50 50 "\n", 51 - "Let's verify this logic step by step using Rotating frame spacetime manifold (Kerr-Debney Metric):" 51 + "Let's verify this logic step by step using Kerr-Debney Metric:" 52 52 ] 53 53 }, 54 54 { ··· 98 98 "\n", 99 99 "def show(x):\n", 100 100 " display(Math(GaLatexPrinter.latex(x)))" 101 + ] 102 + }, 103 + { 104 + "cell_type": "code", 105 + "execution_count": 29, 106 + "metadata": {}, 107 + "outputs": [ 108 + { 109 + "data": { 110 + "text/plain": [ 111 + "' \\\\left [ \\\\begin{array}{cccc} 0 & 0 & - e^{- z} & 0 \\\\\\\\ 0 & \\\\frac{u^{2} e^{4 z}}{2} & 0 & 0 \\\\\\\\ - e^{- z} & 0 & 12 e^{- 2 z} & u e^{- z} \\\\\\\\ 0 & 0 & u e^{- z} & \\\\frac{u^{2}}{2} \\\\end{array}\\\\right ] '" 112 + ] 113 + }, 114 + "metadata": {}, 115 + "output_type": "display_data" 116 + }, 117 + { 118 + "data": { 119 + "text/latex": [ 120 + "$$\\left[\\begin{matrix}0 & 0 & - e^{- z} & 0\\\\0 & \\frac{u^{2} e^{4 z}}{2} & 0 & 0\\\\- e^{- z} & 0 & 12 e^{- 2 z} & u e^{- z}\\\\0 & 0 & u e^{- z} & \\frac{u^{2}}{2}\\end{matrix}\\right]$$" 121 + ], 122 + "text/plain": [ 123 + "None" 124 + ] 125 + }, 126 + "execution_count": 29, 127 + "metadata": {}, 128 + "output_type": "execute_result" 129 + } 130 + ], 131 + "source": [ 132 + "g4.g" 101 133 ] 102 134 }, 103 135 {