1, 1, 2, 3, 5, 8, 13, 21, 34. . . Look carefully. Do you see the pattern? Each number above is the sum of the two numbers before it. Though most of us are unfamiliar with it, this numerical series, called the Fibonacci sequence, is part of a code that can be found everywhere in nature. Count the petals on a flower or the peas in a peapod. The numbers are all part of the Fibonacci sequence. In Wild Fibonacci, readers will discover this mysterious code in a special shape called an equiangular spiral. Why so special? It mysteriously appears in the natural world: a sundial shell curves to fit the spiral. So does a parrot's beak. . . a hawk's talon. . . a ram's horn. . . even our own human teeth! Joy Hulme provides a clear and accessible introduction to the Fibonacci sequence and its presence in the animal world.
Joy N. Hulme's lifelong love affair with learning has inspired her to encourage the same passion in children everywhere. She is the author of the acclaimed Sea Squares, illustrated by Carol Schwartz.
Visit Hulme at http://joynhulme.com/
View titles by Joy N. Hulme
CAROL SCHWARTZ has illustrated more than forty-five picture books, including the award-winning books Sea Squares, by Joy Hulme, and Thinking About Ants, by Barbara Brenner.
View titles by Carol Schwartz
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In the Fibonacci sequence each new number comes from adding up the two before and figuring the sum.
This number set is used to plot a graceful curving line that's often found in nature as part of its design.
Fibonacci creatures have a certain body part which fits the winding, coiling shape that spirals on this chart.
These parts are most important the help the beasts survice. Finding food and fighting foes can keep each one alive.
1, 1, 2, 3, 5, 8, 13, 21, 34. . . Look carefully. Do you see the pattern? Each number above is the sum of the two numbers before it. Though most of us are unfamiliar with it, this numerical series, called the Fibonacci sequence, is part of a code that can be found everywhere in nature. Count the petals on a flower or the peas in a peapod. The numbers are all part of the Fibonacci sequence. In Wild Fibonacci, readers will discover this mysterious code in a special shape called an equiangular spiral. Why so special? It mysteriously appears in the natural world: a sundial shell curves to fit the spiral. So does a parrot's beak. . . a hawk's talon. . . a ram's horn. . . even our own human teeth! Joy Hulme provides a clear and accessible introduction to the Fibonacci sequence and its presence in the animal world.
Creators
Joy N. Hulme's lifelong love affair with learning has inspired her to encourage the same passion in children everywhere. She is the author of the acclaimed Sea Squares, illustrated by Carol Schwartz.
Visit Hulme at http://joynhulme.com/
View titles by Joy N. Hulme
CAROL SCHWARTZ has illustrated more than forty-five picture books, including the award-winning books Sea Squares, by Joy Hulme, and Thinking About Ants, by Barbara Brenner.
View titles by Carol Schwartz
Rights
Available for sale exclusive:
• Afghanistan
• Aland Islands
• Albania
• Algeria
• Andorra
• Angola
• Anguilla
• Antarctica
• Antigua/Barbuda
• Argentina
• Armenia
• Aruba
• Australia
• Austria
• Azerbaijan
• Bahamas
• Bahrain
• Bangladesh
• Barbados
• Belarus
• Belgium
• Belize
• Benin
• Bermuda
• Bhutan
• Bolivia
• Bonaire, Saba
• Bosnia Herzeg.
• Botswana
• Bouvet Island
• Brazil
• Brit.Ind.Oc.Ter
• Brit.Virgin Is.
• Brunei
• Bulgaria
• Burkina Faso
• Burundi
• Cambodia
• Cameroon
• Canada
• Cape Verde
• Cayman Islands
• Centr.Afr.Rep.
• Chad
• Chile
• China
• Christmas Islnd
• Cocos Islands
• Colombia
• Comoro Is.
• Congo
• Cook Islands
• Costa Rica
• Croatia
• Cuba
• Curacao
• Cyprus
• Czech Republic
• Dem. Rep. Congo
• Denmark
• Djibouti
• Dominica
• Dominican Rep.
• Ecuador
• Egypt
• El Salvador
• Equatorial Gui.
• Eritrea
• Estonia
• Ethiopia
• Falkland Islnds
• Faroe Islands
• Fiji
• Finland
• France
• Fren.Polynesia
• French Guinea
• Gabon
• Gambia
• Georgia
• Germany
• Ghana
• Gibraltar
• Greece
• Greenland
• Grenada
• Guadeloupe
• Guam
• Guatemala
• Guernsey
• Guinea Republic
• Guinea-Bissau
• Guyana
• Haiti
• Heard/McDon.Isl
• Honduras
• Hong Kong
• Hungary
• Iceland
• India
• Indonesia
• Iran
• Iraq
• Ireland
• Isle of Man
• Israel
• Italy
• Ivory Coast
• Jamaica
• Japan
• Jersey
• Jordan
• Kazakhstan
• Kenya
• Kiribati
• Kuwait
• Kyrgyzstan
• Laos
• Latvia
• Lebanon
• Lesotho
• Liberia
• Libya
• Liechtenstein
• Lithuania
• Luxembourg
• Macau
• Macedonia
• Madagascar
• Malawi
• Malaysia
• Maldives
• Mali
• Malta
• Marshall island
• Martinique
• Mauritania
• Mauritius
• Mayotte
• Mexico
• Micronesia
• Minor Outl.Ins.
• Moldavia
• Monaco
• Mongolia
• Montenegro
• Montserrat
• Morocco
• Mozambique
• Myanmar
• Namibia
• Nauru
• Nepal
• Netherlands
• New Caledonia
• New Zealand
• Nicaragua
• Niger
• Nigeria
• Niue
• Norfolk Island
• North Korea
• North Mariana
• Norway
• Oman
• Pakistan
• Palau
• Palestinian Ter
• Panama
• PapuaNewGuinea
• Paraguay
• Peru
• Philippines
• Pitcairn Islnds
• Poland
• Portugal
• Puerto Rico
• Qatar
• Reunion Island
• Romania
• Russian Fed.
• Rwanda
• S. Sandwich Ins
• Saint Martin
• Samoa,American
• San Marino
• SaoTome Princip
• Saudi Arabia
• Senegal
• Serbia
• Seychelles
• Sierra Leone
• Singapore
• Sint Maarten
• Slovakia
• Slovenia
• Solomon Islands
• Somalia
• South Africa
• South Korea
• South Sudan
• Spain
• Sri Lanka
• St Barthelemy
• St. Helena
• St. Lucia
• St. Vincent
• St.Chr.,Nevis
• St.Pier,Miquel.
• Sth Terr. Franc
• Sudan
• Suriname
• Svalbard
• Swaziland
• Sweden
• Switzerland
• Syria
• Tadschikistan
• Taiwan
• Tanzania
• Thailand
• Timor-Leste
• Togo
• Tokelau Islands
• Tonga
• Trinidad,Tobago
• Tunisia
• Turkey
• Turkmenistan
• Turks&Caicos Is
• Tuvalu
• US Virgin Is.
• USA
• Uganda
• Ukraine
• Unit.Arab Emir.
• United Kingdom
• Uruguay
• Uzbekistan
• Vanuatu
• Vatican City
• Venezuela
• Vietnam
• Wallis,Futuna
• West Saharan
• Western Samoa
• Yemen
• Zambia
• Zimbabwe
Excerpt
In the Fibonacci sequence each new number comes from adding up the two before and figuring the sum.
This number set is used to plot a graceful curving line that's often found in nature as part of its design.
Fibonacci creatures have a certain body part which fits the winding, coiling shape that spirals on this chart.
These parts are most important the help the beasts survice. Finding food and fighting foes can keep each one alive.