texmath-0.13.1.2: test/writer/omml/differentiable_manifold.test
<<< native
[ ESub (EIdentifier "\947") (ENumber "1")
, ESymbol Rel "\8801"
, ESub (EIdentifier "\947") (ENumber "2")
, ESymbol Rel "\8660"
, EDelimited
"{"
""
[ Right
(EArray
[ AlignLeft ]
[ [ [ ESub (EIdentifier "\947") (ENumber "1")
, EDelimited "(" ")" [ Right (ENumber "0") ]
, ESymbol Rel "="
, ESub (EIdentifier "\947") (ENumber "2")
, EDelimited "(" ")" [ Right (ENumber "0") ]
, ESymbol Rel "="
, EIdentifier "p"
, ESymbol Pun ","
, EText TextNormal " and "
]
]
, [ [ ESub
(EDelimited
""
"|"
[ Right
(EFraction
NormalFrac
(EStyled TextNormal [ EIdentifier "d" ])
(EGrouped
[ EStyled TextNormal [ EIdentifier "d" ] , EIdentifier "t" ]))
, Right (EIdentifier "\981")
, Right (ESymbol Bin "\8728")
, Right (ESub (EIdentifier "\947") (ENumber "1"))
, Right (EDelimited "(" ")" [ Right (EIdentifier "t") ])
])
(EGrouped [ EIdentifier "t" , ESymbol Rel "=" , ENumber "0" ])
, ESymbol Rel "="
, ESub
(EDelimited
""
"|"
[ Right
(EFraction
NormalFrac
(EStyled TextNormal [ EIdentifier "d" ])
(EGrouped
[ EStyled TextNormal [ EIdentifier "d" ] , EIdentifier "t" ]))
, Right (EIdentifier "\981")
, Right (ESymbol Bin "\8728")
, Right (ESub (EIdentifier "\947") (ENumber "2"))
, Right (EDelimited "(" ")" [ Right (EIdentifier "t") ])
])
(EGrouped [ EIdentifier "t" , ESymbol Rel "=" , ENumber "0" ])
]
]
])
]
]
>>> omml
<?xml version='1.0' ?>
<m:oMathPara>
<m:oMathParaPr>
<m:jc m:val="center" />
</m:oMathParaPr>
<m:oMath>
<m:sSub>
<m:e>
<m:r>
<m:t>γ</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>1</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>≡</m:t>
</m:r>
<m:sSub>
<m:e>
<m:r>
<m:t>γ</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>⇔</m:t>
</m:r>
<m:d>
<m:dPr>
<m:begChr m:val="{" />
<m:sepChr m:val="" />
<m:endChr m:val="" />
<m:grow />
</m:dPr>
<m:e>
<m:m>
<m:mPr>
<m:baseJc m:val="center" />
<m:plcHide m:val="on" />
<m:mcs>
<m:mc>
<m:mcPr>
<m:mcJc m:val="left" />
<m:count m:val="1" />
</m:mcPr>
</m:mc>
</m:mcs>
</m:mPr>
<m:mr>
<m:e>
<m:sSub>
<m:e>
<m:r>
<m:t>γ</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>1</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:d>
<m:dPr>
<m:begChr m:val="(" />
<m:sepChr m:val="" />
<m:endChr m:val=")" />
<m:grow />
</m:dPr>
<m:e>
<m:r>
<m:t>0</m:t>
</m:r>
</m:e>
</m:d>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSub>
<m:e>
<m:r>
<m:t>γ</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:d>
<m:dPr>
<m:begChr m:val="(" />
<m:sepChr m:val="" />
<m:endChr m:val=")" />
<m:grow />
</m:dPr>
<m:e>
<m:r>
<m:t>0</m:t>
</m:r>
</m:e>
</m:d>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:r>
<m:t>p</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>,</m:t>
</m:r>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t> and </m:t>
</m:r>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:sSub>
<m:e>
<m:d>
<m:dPr>
<m:begChr m:val="" />
<m:sepChr m:val="" />
<m:endChr m:val="|" />
<m:grow />
</m:dPr>
<m:e>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>d</m:t>
</m:r>
</m:num>
<m:den>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>d</m:t>
</m:r>
<m:r>
<m:t>t</m:t>
</m:r>
</m:den>
</m:f>
<m:r>
<m:t>ϕ</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>∘</m:t>
</m:r>
<m:sSub>
<m:e>
<m:r>
<m:t>γ</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>1</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:d>
<m:dPr>
<m:begChr m:val="(" />
<m:sepChr m:val="" />
<m:endChr m:val=")" />
<m:grow />
</m:dPr>
<m:e>
<m:r>
<m:t>t</m:t>
</m:r>
</m:e>
</m:d>
</m:e>
</m:d>
</m:e>
<m:sub>
<m:r>
<m:t>t</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:r>
<m:t>0</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSub>
<m:e>
<m:d>
<m:dPr>
<m:begChr m:val="" />
<m:sepChr m:val="" />
<m:endChr m:val="|" />
<m:grow />
</m:dPr>
<m:e>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>d</m:t>
</m:r>
</m:num>
<m:den>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>d</m:t>
</m:r>
<m:r>
<m:t>t</m:t>
</m:r>
</m:den>
</m:f>
<m:r>
<m:t>ϕ</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>∘</m:t>
</m:r>
<m:sSub>
<m:e>
<m:r>
<m:t>γ</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sub>
</m:sSub>
<m:d>
<m:dPr>
<m:begChr m:val="(" />
<m:sepChr m:val="" />
<m:endChr m:val=")" />
<m:grow />
</m:dPr>
<m:e>
<m:r>
<m:t>t</m:t>
</m:r>
</m:e>
</m:d>
</m:e>
</m:d>
</m:e>
<m:sub>
<m:r>
<m:t>t</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:r>
<m:t>0</m:t>
</m:r>
</m:sub>
</m:sSub>
</m:e>
</m:mr>
</m:m>
</m:e>
</m:d>
</m:oMath>
</m:oMathPara>