# IFHGS

Acronym | Definition |
---|---|

IFHGS | International Federation of Human Genetics Societies |

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Acronym | Definition |
---|---|

IFHGS | International Federation of Human Genetics Societies |

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If H is the parent IFHG, Y is the sub-IFHG, [delta] is the dilation operator, and [epsilon] is the erosion operator, then [[gamma].sup.1/2] = [[delta].sup.e]([[epsilon].sup.n]([Y.sup.n])) is a half opening filter with respect to the hyperedges in [Y.sup.e'].

If H is the parent IFHG, Y is the sub-IFHG, [gamma] is the dilation operator, and e is the erosion operator, then [[phi].sub.1/2] = [[epsilon].sup.n]([[delta].sup.n]([Y.sup.e]) is a half closing filter with respect to the hyperedges in Y.

If H is the parent IFHG, Y is the sub-IFHG, [delta] is the dilation operator, and e is the erosion operator, then [[phi].sub.1/2] = [[epsilon].sup.n]([[delta].sup.e]([Y.sup.n])) is a half closing filter with respect to the nodes in Y.

If H is a parent IFHG, Y is a sub-IFHG, [delta] is the dilation operator, and [epsilon] is the erosion operator, then [[gamma].sub.[lambda]] = [[[[delta].sup.n]([[epsilon].sup.e]([Y.sup.n]))].sub.[lambda]] is a metric induced opening with respect to the nodes where top [lambda] nodes with high membership degrees are selected.

If H is a parent IFHG, Y is a sub-IFHG, [delta] is the dilation operator, and e is the erosion operator, then [[gamma].sub.[lambda]] = [[[[delta].sup.e]([[epsilon].sup.n]([Y.sup.e]))].sub.[lambda]] is a metric induced opening with respect to the hyperedges where top [lambda] edges with high membership degrees are selected.

If H is a parent IFHG, Y is a sub-IFHG, [delta] is the dilation operator, and e is the erosion operator, then [[phi].sub.[lambda]] = [[[[epsilon].sup.e]([[delta].sup.n]([Y.sup.e]))].sub.[lambda]] is a metric induced closing with respect to the hyperedges where top [lambda] edges with high membership degrees are selected.

If H is a parent IFHG, Y is a sub-IFHG, [delta] is the dilation operator, and [epsilon] is the erosion operator, then [[phi].sub.[lambda]] = [[[[epsilon].sup.n]([[delta].sup.e]([Y.sup.n]))].sub.[lambda]] is a metric induced closing with respect to nodes where top [lambda] nodes from edges which contain [Y.sup.n] and which do not belong to the complement edges are selected.

If H is a parent IFHG, Y is a sub-IFHG, [[gamma].sub.[lambda]] is an opening of the form [([delta] [??] [epsilon]).sub.[lambda]], and [[phi].sub.[lambda]] is a closing operator of the form [([epsilon] [??] [delta]).sub.[lambda]], then ([[gamma].sub.[lambda]] [??] [[phi].sub.[lambda]]) is also a filter.

Consider H as a parent IFHG and Y as a sub-IFHG as shown in Figures 8(a) and 8(b), respectively.

An IFHG constructed in this way can be subjected to many information retrieval operations.

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- IFG
- IFGA
- IFGB
- IFGC
- IFGDB
- IFGDSB
- IFGE
- IFGF
- IFGI
- IFGL
- IFGLC
- IFGMA
- IFGN
- IFGO
- IFGP
- IFGR
- IFGS
- IFGT
- IFGTB
- IFGWP
- IFH
- IFH
- IFHA
- IFHAA
- IFHB
- IFHC
- IFHCK
- IFHD
- IFHE
- IFHF
- IFHGS
- IFHH
- IFHHRO
- IFHL
- IFHM
- IFHMB
- IFHNOS
- IFHO
- IFHOF
- IFHOH
- IFHOHYP
- IFHOL
- IFHP
- IFHPR
- IFHR
- IFHRDC
- IFHRL
- IFHRO
- IFHS
- IFHSB
- IFHTSE
- IFHV
- IFI
- IFI
- Ifi-16
- Ifi-6-16
- IFI-78K
- IFI1
- IFI10
- IFI15
- IFI16
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