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    Phylum Cnidaria, Class Hydrozoa

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    p.174

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    Phylum Cnidaria, Class Cubozoa

    © 2010 Moorea Biocode

    Biodidac

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    p.175

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    Videos on aVenue: various jellyfish swimming

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    Phylum Cnidaria, Class Scyphozoa

    Photos courtesy Dr. Kevin G.E. Scott

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    Phylum Cnidaria, Class Hydrozoa

    167 t

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    p.167 top

    167 b tt

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    Phylum Cnidaria, Class Anthozoa

    Day

    Night

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    p.172 top

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    p.178 top

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    p.179 bottom left

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    p.179 bottom right

    Two advantages of helical pattern:

    12

    kink

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    Phylum

    Bryozoa

    Zooidal skeletons

    Bryozoans

    Th L h h t Ph l B

    http://www.microscopy-uk.org.uk/micropolitan/fresh/other/bryozoa.jpghttp://www.microscopy-uk.org.uk/micropolitan/fresh/other/bryozoa.jpghttp://www.microscopy-uk.org.uk/micropolitan/fresh/other/bryozoa.jpg

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    zoology.unimelb.edu.auMick Keough

    TheAlphaWolf

    © WoRMS for SMEBD

    The Lophophorates

    Phylum Phoronida Phylum Brachiopoda

    Phylum Bryozoa

    © Natural History Museum, London

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    p.176 top

    176 iddl Z id tid l id

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    p.176 middle

    cystid

    Polypide

    Zooid = cystid + polypide

    176 b tt

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    p.176 bottom

    p.177 top

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    p p

    177 b tt

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    p.177 bottom

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    162

    180

    p.180 top

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    p 180 middle

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    p.180 middle

    p 180 bottom

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    p.180 bottom

    p 182 top

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    p.182 top

    Longitudinal

    Circular

    p.182 bottom

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    p.183N t t t th i k f b d

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    Note constant th ickness of bod y

    wal l when septa are com plete

    Thickness of body wal l changeswh en septa are incomplete

    162, 163

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    ,

    (= ‘parapodial muscles” in animation)

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    Phylum Annelida, Class Polychaeta

    Sabellid

    Clam worm

    © Hans Hillewaert

    Christmas tree worm richard ling

    sabellid

    Uwe kils Chaetopterus

    162, 163

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    (= ‘parapodial muscles” in animation)

    p.186 left

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    p.186 left

    Little use of longitudinal muscles, mainly

    use parapodial muscles

    p.185 top

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    p.185 top

    Parapodial muscles…. swing parapodium forward or backward

    p.185 bottom

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    p

    p.186 right

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    p g

    162, 163

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    (= ‘parapodial muscles” in animation

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    NephthysNereis

    Hans Hillewaert 

    Nereis

    Hans Hillewaert 

    p.187 bottom

    http://commons.wikimedia.org/wiki/User:Biopicshttp://commons.wikimedia.org/wiki/User:Lycaonhttp://commons.wikimedia.org/wiki/User:Lycaonhttp://commons.wikimedia.org/wiki/User:Biopics

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    p

    p.188 top

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    p.187 top

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    Retract parapodia

    on inside of curve

    Extend parapodia

    on outside of curve

    p.188 bottom

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    162, 163

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    See also page 168 (anchors)

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    NephthysNereis

    Hans Hillewaert 

    Nereis

    Hans Hillewaert 

    Phylum Annelida, subClass Oligochaeta

    http://commons.wikimedia.org/wiki/User:Biopicshttp://commons.wikimedia.org/wiki/User:Lycaonhttp://commons.wikimedia.org/wiki/User:Lycaonhttp://commons.wikimedia.org/wiki/User:Biopics

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    y , g

    Earthworm (Lumbricus)

    Michael Linnenbach

    Tubificid wormsThunderclap

    metamerism of the internal and external earthworm structures

    (some texts define

    as a class)

    Web site: Oligochaete locomotion

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    Web site: Oligochaete _locomotion

    p.181 top left

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    C t d d i d b Arenicola marina.

    http://en.wikipedia.org/wiki/Arenicola_marinahttp://en.wikipedia.org/wiki/Arenicola_marina

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    4028mdk09 

    Cast and depression caused by

    buried Arenicola marina.

    Keith Williamson 

    p.181 bottom

    http://commons.wikimedia.org/wiki/User:4028mdk09http://en.wikipedia.org/wiki/Arenicola_marinahttp://en.wikipedia.org/wiki/Arenicola_marinahttp://commons.wikimedia.org/wiki/User:4028mdk09

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    163

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    p.169

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    p.171

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    163

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    162

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    p.170 left

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    p.170 right

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    163

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    p.190 top

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    Suction pulls this

    region forward

    p.187 bottom

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    Contract ion  at FRONT of wave

    Relaxation  BEHIND wave

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    163

    Phylum Arthropoda, Class Myriapoda

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    Phylum Arthropoda, Class Myriapoda

    (centipedes and millipedes)centipede

    milliipede

    centipede

    Bruce Marlin

    milliipede

    Bubba73

    p.191 top NOTE: length M-R > length M-P

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    163

    p.191 bottom

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    163

    p.192 top

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    p.192 bottom NOTE: length M-R > length M-P

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    162

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    Useful video clips on Tom Daniel’s website:

    http://faculty.washington.edu/danielt/movies.html

    Manduca sexta  hovering while feeding from an artificial flower

    p.193 top

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    p.193 bottom

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    162

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    Useful video clips on Tom Daniel’s website:

    http://faculty.washington.edu/danielt/movies.html

    Manduca sexta  hovering while feeding from an artificial flower

    p.201 top right

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    Useful video clips on Tom Daniel’s website:

    http://faculty.washington.edu/danielt/movies.html

    Manduca sexta  hovering while feeding from an

    artificial flower

    ALSO:

    http://www.youtube.com/watch?v=2z9F6pVhR5

    Dot =

    Leading edge Line = Wing

    tip path

    Fritz-Olaf Lehmann* and Simon Pick, 2007, The Journal of Experimental Biology 210, 1362-1377

    p.194 bottom

    http://www.youtube.com/watch?v=2z9F6pVhR5ohttp://www.youtube.com/watch?v=2z9F6pVhR5ohttp://www.youtube.com/watch?v=2z9F6pVhR5ohttp://www.youtube.com/watch?v=2z9F6pVhR5ohttp://www.youtube.com/watch?v=2z9F6pVhR5o

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    OMIT

    THIS

    PAGE

    162

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    Useful video clips on Tom Daniel’s website:http://faculty.washington.edu/danielt/movies.html 

    Manduca sexta  hovering while feeding from an artificial flower

    Also YouTube: https://www.youtube.com/watch?v=Sj1BDaXqy5k 

    163 164

    http://faculty.washington.edu/danielt/movies.htmlhttps://www.youtube.com/watch?v=Sj1BDaXqy5khttps://www.youtube.com/watch?v=Sj1BDaXqy5khttps://www.youtube.com/watch?v=Sj1BDaXqy5khttp://faculty.washington.edu/danielt/movies.html

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    163, 164

    p.194 top

    Re = inertial forces

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    viscous forces

    = LVP

    n

    L = length

    V = velocity

    P = density

    n = viscosity

    p.195

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    p.196

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    164

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    p.199 right

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    Stiffened leading edges

    p.199 left

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    p.198

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    Later research has shown that the leading edge vortices actually spiral out

    from the root of the wing to the tip….. 

    Thisresearch

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    used an

    artificial

    wingcalled a

    ‘flapper’. 

    Nature 384, 626 - 630 (26 December 1996); doi:10.1038/384626a0

    CHARLES P. ELLINGTON, COEN VAN DEN BERG*, ALEXANDER P. WILLMOTT* & ADRIAN L. R. THOMAS*

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    So steady-state aerodynamics considers air flow like this (viewed from above)

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    Wing

    Non-steady-state aerodynamics considers air flow like this, with a leading

    edge vortex that spirals out from the root of the wing to its tip….. 

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    Wing