texmath-0.12.8.3: test/writer/omml/complex2.test
<<< native
[ EArray
[ AlignCenter , AlignCenter ]
[ [ [ EText TextNormal "Quadratic Equation" ]
, [ EGrouped
[ EIdentifier "x"
, ESymbol Rel "="
, EFraction
NormalFrac
(EGrouped
[ ESymbol Bin "-"
, EIdentifier "b"
, ESymbol Bin "\177"
, ESqrt
(EGrouped
[ ESubsup (EIdentifier "b") (EGrouped []) (ENumber "2")
, ESymbol Bin "-"
, ENumber "4"
, EIdentifier "a"
, EIdentifier "c"
])
])
(EGrouped [ ENumber "2" , EIdentifier "a" ])
]
]
]
, [ [ EText TextNormal "DisplayQuadratic Equation" ]
, [ EGrouped
[ EIdentifier "x"
, ESymbol Rel "="
, EFraction
NormalFrac
(EGrouped
[ ESymbol Bin "-"
, EIdentifier "b"
, ESymbol Bin "\177"
, ESqrt
(EGrouped
[ ESubsup (EIdentifier "b") (EGrouped []) (ENumber "2")
, ESymbol Bin "-"
, ENumber "4"
, EIdentifier "a"
, EIdentifier "c"
])
])
(EGrouped [ ENumber "2" , EIdentifier "a" ])
]
]
]
, [ [ EText TextNormal "Rational Function" ]
, [ EGrouped
[ EIdentifier "f"
, ESymbol Open "("
, EIdentifier "x"
, ESymbol Close ")"
, ESymbol Rel "="
, EFraction
NormalFrac
(EGrouped
[ ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "2")
])
(EGrouped
[ ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "3")
])
]
]
]
, [ [ EText TextNormal "Rational Function" ]
, [ EGrouped
[ EIdentifier "f"
, ESymbol Open "("
, EIdentifier "x"
, ESymbol Close ")"
, ESymbol Rel "="
, EFraction
NormalFrac
(EGrouped
[ ESymbol Open "("
, ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "2")
, ESymbol Close ")"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "3")
])
(EGrouped
[ ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "3")
])
]
]
]
, [ [ EText TextNormal "Rational Function" ]
, [ EGrouped
[ EIdentifier "f"
, ESymbol Open "("
, EIdentifier "x"
, ESymbol Close ")"
, ESymbol Rel "="
, EFraction
NormalFrac
(EGrouped
[ ESymbol Open "("
, ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "2")
, ESymbol Close ")"
, ESymbol Open "("
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "3")
, ESymbol Bin "-"
, ENumber "5"
, EIdentifier "x"
, ESymbol Close ")"
])
(EGrouped
[ ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "3")
])
]
]
]
, [ [ EText TextNormal "Parametrize Rational Function" ]
, [ EGrouped
[ EIdentifier "f"
, ESymbol Open "("
, EIdentifier "x"
, ESymbol Close ")"
, ESymbol Rel "="
, EFraction
NormalFrac
(EGrouped
[ ESymbol Open "("
, ESubsup (EIdentifier "a") (EIdentifier "i") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "2")
, ESubsup (ESymbol Close ")") (EGrouped []) (ENumber "5")
])
(EGrouped
[ ENumber "1"
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "3")
])
]
]
]
, [ [ EText TextNormal "Stacked exponents" ]
, [ EGrouped
[ EIdentifier "g"
, ESymbol Open "("
, EIdentifier "z"
, ESymbol Close ")"
, ESymbol Rel "="
, ESubsup
(EIdentifier "e")
(EGrouped [])
(EGrouped
[ ESymbol Bin "-"
, ESubsup (EIdentifier "x") (EGrouped []) (ENumber "2")
])
]
]
]
, [ [ EText TextNormal "Stacked exponents" ]
, [ EGrouped
[ EIdentifier "g"
, ESymbol Open "("
, EIdentifier "z"
, ESymbol Close ")"
, ESymbol Rel "="
, ESubsup
(EIdentifier "e")
(EGrouped [])
(EGrouped
[ ESymbol Bin "-"
, ESymbol Open "("
, EIdentifier "z"
, ESymbol Bin "-"
, EIdentifier "a"
, ESubsup (ESymbol Close ")") (EGrouped []) (ENumber "2")
])
]
]
]
, [ [ EText TextNormal "Stacked exponents" ]
, [ EGrouped
[ EIdentifier "g"
, ESymbol Open "("
, EIdentifier "z"
, ESymbol Close ")"
, ESymbol Rel "="
, ESubsup
(EIdentifier "e")
(EGrouped [])
(EGrouped
[ ESymbol Bin "-"
, EUnderover
False
(ESymbol Op "\8721")
(EGrouped [ EIdentifier "i" , ESymbol Rel "=" , ENumber "0" ])
(EIdentifier "\8734")
, ESubsup (EIdentifier "z") (EIdentifier "i") (ENumber "2")
])
]
]
]
, [ [ EText TextNormal "Stacked exponents" ]
, [ EGrouped
[ EIdentifier "g"
, ESymbol Open "("
, EIdentifier "y"
, ESymbol Close ")"
, ESymbol Rel "="
, ESubsup
(EIdentifier "e")
(EGrouped [])
(EGrouped
[ ESymbol Bin "-"
, EUnderover
False
(ESymbol Op "\8721")
(EGrouped [ EIdentifier "i" , ESymbol Rel "=" , ENumber "0" ])
(EIdentifier "\8734")
, ESubsup (EIdentifier "y") (EIdentifier "i") (ENumber "2")
])
]
]
]
, [ [ EText TextNormal "Stacked exponents" ]
, [ EGrouped
[ EIdentifier "g"
, ESymbol Open "("
, EIdentifier "z"
, ESymbol Close ")"
, ESymbol Rel "="
, ESubsup
(EIdentifier "e")
(EGrouped [])
(EGrouped
[ ESymbol Bin "-"
, EUnderover
False
(ESymbol Op "\8721")
(EGrouped [ EIdentifier "i" , ESymbol Rel "=" , ENumber "0" ])
(EIdentifier "\8734")
, ESubsup
(EIdentifier "z")
(EGrouped [])
(EFraction
NormalFrac
(ENumber "2")
(EGrouped [ EIdentifier "a" , ESymbol Bin "-" , EIdentifier "i" ]))
])
]
]
]
, [ [ EText TextNormal "Cross Product" ]
, [ EGrouped
[ EFraction
NormalFrac
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
])
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
])
, EFraction
NormalFrac
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
])
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
])
]
]
]
, [ [ EText TextNormal "Cross Product" ]
, [ EGrouped
[ ESymbol Open "("
, EFraction
NormalFrac
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
])
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
])
, ESymbol Close ")"
, ESymbol Open "("
, EFraction
NormalFrac
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
])
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
])
, ESymbol Close ")"
]
]
]
, [ [ EText TextNormal "Cross Product" ]
, [ EGrouped
[ EDelimited
"("
")"
[ Right
(EFraction
NormalFrac
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
])
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
]))
]
, EDelimited
"("
")"
[ Right
(EFraction
NormalFrac
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
])
(EGrouped
[ ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
]))
]
]
]
]
, [ [ EText TextNormal "Cross Product" ]
, [ EFraction
NormalFrac
(EGrouped
[ ESymbol Open "("
, ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
, ESymbol Close ")"
, ESymbol Open "("
, ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
, ESymbol Close ")"
])
(EGrouped
[ ESymbol Open "("
, ESubsup (EIdentifier "x") (ENumber "1") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "4") (EGrouped [])
, ESymbol Close ")"
, ESymbol Open "("
, ESubsup (EIdentifier "x") (ENumber "2") (EGrouped [])
, ESymbol Bin "-"
, ESubsup (EIdentifier "x") (ENumber "3") (EGrouped [])
, ESymbol Close ")"
])
]
]
]
]
>>> omml
<?xml version='1.0' ?>
<m:oMathPara>
<m:oMathParaPr>
<m:jc m:val="center" />
</m:oMathParaPr>
<m:oMath>
<m:m>
<m:mPr>
<m:baseJc m:val="center" />
<m:plcHide m:val="on" />
<m:mcs>
<m:mc>
<m:mcPr>
<m:mcJc m:val="center" />
<m:count m:val="1" />
</m:mcPr>
</m:mc>
<m:mc>
<m:mcPr>
<m:mcJc m:val="center" />
<m:count m:val="1" />
</m:mcPr>
</m:mc>
</m:mcs>
</m:mPr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Quadratic Equation</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<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>-</m:t>
</m:r>
<m:r>
<m:t>b</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>±</m:t>
</m:r>
<m:rad>
<m:radPr>
<m:degHide m:val="on" />
</m:radPr>
<m:deg />
<m:e>
<m:sSubSup>
<m:e>
<m:r>
<m:t>b</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:r>
<m:t>4</m:t>
</m:r>
<m:r>
<m:t>a</m:t>
</m:r>
<m:r>
<m:t>c</m:t>
</m:r>
</m:e>
</m:rad>
</m:num>
<m:den>
<m:r>
<m:t>2</m:t>
</m:r>
<m:r>
<m:t>a</m:t>
</m:r>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>DisplayQuadratic Equation</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<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>-</m:t>
</m:r>
<m:r>
<m:t>b</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>±</m:t>
</m:r>
<m:rad>
<m:radPr>
<m:degHide m:val="on" />
</m:radPr>
<m:deg />
<m:e>
<m:sSubSup>
<m:e>
<m:r>
<m:t>b</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:r>
<m:t>4</m:t>
</m:r>
<m:r>
<m:t>a</m:t>
</m:r>
<m:r>
<m:t>c</m:t>
</m:r>
</m:e>
</m:rad>
</m:num>
<m:den>
<m:r>
<m:t>2</m:t>
</m:r>
<m:r>
<m:t>a</m:t>
</m:r>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Rational Function</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>f</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>x</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:num>
<m:den>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Rational Function</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>f</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>x</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<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>(</m:t>
</m:r>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>)</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:num>
<m:den>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Rational Function</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>f</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>x</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<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>(</m:t>
</m:r>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>)</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>(</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:r>
<m:t>5</m:t>
</m:r>
<m:r>
<m:t>x</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>)</m:t>
</m:r>
</m:num>
<m:den>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Parametrize Rational Function</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>f</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>x</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<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>(</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>a</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>i</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:sSubSup>
<m:e>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>)</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>5</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:num>
<m:den>
<m:r>
<m:t>1</m:t>
</m:r>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Stacked exponents</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>g</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>z</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>e</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:sup>
</m:sSubSup>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Stacked exponents</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>g</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>z</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>e</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m: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>z</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>a</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>)</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:sup>
</m:sSubSup>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Stacked exponents</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>g</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>z</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>e</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:nary>
<m:naryPr>
<m:chr m:val="∑" />
<m:limLoc m:val="undOvr" />
<m:subHide m:val="off" />
<m:supHide m:val="off" />
</m:naryPr>
<m:sub>
<m:r>
<m:t>i</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:sup>
<m:r>
<m:t>∞</m:t>
</m:r>
</m:sup>
<m:e>
<m:sSubSup>
<m:e>
<m:r>
<m:t>z</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>i</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:e>
</m:nary>
</m:sup>
</m:sSubSup>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Stacked exponents</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>g</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>y</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>e</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:nary>
<m:naryPr>
<m:chr m:val="∑" />
<m:limLoc m:val="undOvr" />
<m:subHide m:val="off" />
<m:supHide m:val="off" />
</m:naryPr>
<m:sub>
<m:r>
<m:t>i</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:sup>
<m:r>
<m:t>∞</m:t>
</m:r>
</m:sup>
<m:e>
<m:sSubSup>
<m:e>
<m:r>
<m:t>y</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>i</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:e>
</m:nary>
</m:sup>
</m:sSubSup>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Stacked exponents</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:t>g</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>z</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:sty m:val="p" />
</m:rPr>
<m:t>=</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>e</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:nary>
<m:naryPr>
<m:chr m:val="∑" />
<m:limLoc m:val="undOvr" />
<m:subHide m:val="off" />
<m:supHide m:val="off" />
</m:naryPr>
<m:sub>
<m:r>
<m:t>i</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:sup>
<m:r>
<m:t>∞</m:t>
</m:r>
</m:sup>
<m:e>
<m:sSubSup>
<m:e>
<m:r>
<m:t>z</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sub>
<m:sup>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:r>
<m:t>2</m:t>
</m:r>
</m:num>
<m:den>
<m:r>
<m:t>a</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>i</m:t>
</m:r>
</m:den>
</m:f>
</m:sup>
</m:sSubSup>
</m:e>
</m:nary>
</m:sup>
</m:sSubSup>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Cross Product</m:t>
</m:r>
</m:e>
<m:e>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>1</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:num>
<m:den>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>4</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:den>
</m:f>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>1</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>4</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:num>
<m:den>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>3</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:den>
</m:f>
</m:e>
</m:mr>
<m:mr>
<m:e>
<m:r>
<m:rPr>
<m:nor />
<m:sty m:val="p" />
</m:rPr>
<m:t>Cross Product</m:t>
</m:r>
</m:e>
<m:e>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>(</m:t>
</m:r>
<m:f>
<m:fPr>
<m:type m:val="bar" />
</m:fPr>
<m:num>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>1</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
<m:r>
<m:rPr>
<m:sty m:val="p" />
</m:rPr>
<m:t>-</m:t>
</m:r>
<m:sSubSup>
<m:e>
<m:r>
<m:t>x</m:t>
</m:r>
</m:e>
<m:sub>
<m:r>
<m:t>2</m:t>
</m:r>
</m:sub>
<m:sup>
<m:r>
<m:t>​</m:t>
</m:r>
</m:sup>
</m:sSubSup>
</m:num>
<m:den>
<m:sSubSup>
<m:e>
<m:r>
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