• The quantitative revolution is the change in the spirit, method and purpose of geography during the 1950s and 1960s, when statistical and mathematical techniques, theory and model-building replaced regional description as the core of the discipline.
    • Geography moved from an idiographic concern with the unique character of regions, the tradition of areal differentiation, to a nomothetic search for generalisations, laws and models of spatial structure.
    • It redefined geography as a spatial science: the study of the spatial arrangement of phenomena, their location, distribution and interaction on the earth’s surface.
  • The origin of the phrase is unclear, but the Canadian geographer Ian Burton gave it currency in “The Quantitative Revolution and Theoretical Geography” (The Canadian Geographer, 1963). In the same paper he argued that the revolution was already over, because its ideas had become conventional wisdom.
  • In its simplest form, the quantitative revolution means applying statistical and mathematical techniques, theorems and proofs to the understanding of geographical systems. Its deeper aim was to give geography a theoretical and philosophical foundation comparable to the other sciences.

Background, Philosophy and Objectives

Why the Revolution Happened

  • Dissatisfaction with regional geography. By mid-century, regional work was widely judged naive and encyclopaedic.
    • Many regional texts piled up unrelated physical and human facts. They relied on Herbertson’s natural regions and treated every region as unique, so they offered no theory and no generalisation.
    • T. W. Freeman (1961) summed up the charge: regional geographers had tried to include too much and to explain too little.
  • Wartime experience. Edward A. Ackerman (1945) found that geographers working with other social scientists in US wartime intelligence had thin systematic knowledge. He called for deep topical (systematic) specialisation.
  • An institutional crisis. Harvard University abolished its geography department in 1948. President James B. Conant reportedly declared that geography was “not a university subject”, and several private American universities followed.
    • The threat of closure pushed American geographers to find rigorous new research programmes.
  • The Schaefer–Hartshorne debate. Fred K. Schaefer’s “Exceptionalism in Geography” (1953) attacked the claim that geography’s regions were too unique for laws. He defined geography as the science of spatial arrangements, seeking morphological (pattern) laws.
    • Richard Hartshorne replied (1955, 1959). By the late 1950s, however, younger geographers had sided with Schaefer. The Hartshorne–Schaefer debate became the charter of the new geography.
  • The prestige of science after 1945. Operational research, computers and the success of physics and economics made quantification look like the route to useful, predictive knowledge. Planners also needed forecasts for cities, transport and regions.
  • Ideas borrowed from other fields. Burton called geography a “following” discipline that imports its main currents of thought. Four works from outside geography fed the movement:
    • John von Neumann and Oskar Morgenstern, Theory of Games and Economic Behavior (1944): strategic choice expressed mathematically.
    • Norbert Wiener, Cybernetics (1948): feedback, control and systems that cross disciplinary boundaries.
    • John Q. Stewart, “Empirical Mathematical Rules Concerning the Distribution and Equilibrium of Population” (Geographical Review, 1947): old geographical questions recast as physical regularities.
    • George Kingsley Zipf, Human Behavior and the Principle of Least Effort (1949): people organise their lives to minimise effort, including the effort of movement.
  • A wider movement in science. Quantification spread first through the physical, then the biological and, by the 1950s, most social sciences, notably economics, psychology and sociology. It touched anthropology and political science less, and narrative history hardly at all.
  • A probabilistic turn. The 19th-century mechanistic outlook had produced the cause-and-effect reasoning of environmental determinism. The quantifiers shared its search for causes and laws, but used statistics, which replace inevitable effect with probable trend.
    • As the revolution matured, its explanations became indeterministic: predictable order in the aggregate, randomness in the individual.

Positivism: The Philosophy Behind It

  • The revolution adopted positivism, the view that knowledge must rest on observable, verifiable facts and that one scientific method serves both the natural and the social sciences.
    • Auguste Comte founded positivism in the 1820s–30s. The logical positivists of the Vienna Circle later added that only empirically testable statements are meaningful.
    • Geographers took from it the hypothetico-deductive method: state a hypothesis, derive testable predictions, test them against data, and build verified hypotheses into laws and theories. David Harvey’s Explanation in Geography (1969) set out this method in full.
  • What kind of laws? Geography cannot run controlled experiments, so its laws could rarely be universal like the law of gravity.
    • Reginald Golledge and Douglas Amedeo (1968) showed that “law” itself has many meanings: deterministic, statistical, probabilistic, equilibrium, developmental and cross-sectional.
    • Most geographical generalisations turned out to be statistical or probabilistic laws, which state what the majority of cases will probably do.
  • Two allied outlooks supported positivism:
    • Empiricism: knowledge comes from direct observation and measurement.
    • Functionalism: the parts of a whole are studied through their interrelationships. This led to systems analysis.
  • Positivism set science apart from metaphysics and religion. In geography it meant that only statements which could be checked against measured data counted as explanation, and that values had no place in research.

Objectives

  • Make geography a science. It should no longer be a narrative “earth description”. It should explain spatial patterns rationally and objectively.
  • Use precise language. Mathematical symbols would replace literary description, as when Köppen’s code Af stands for a tropical rainforest climate.
  • Make accurate generalisations about the locational order of phenomena.
  • Test hypotheses and build models, theories and laws that can predict.
  • Find optimal locations for economic activities, where costs are least and returns highest.
  • Give the subject a sound philosophical and methodological base, ending its dependence on borrowed descriptions.

Assumptions of the Models

  • The models of the period worked under ideal conditions so that a clean, general solution could be derived:
    • Rational economic man, who always optimises profit or minimises cost.
    • Perfect knowledge of the environment, its resources and its alternatives.
    • An isotropic surface: a flat, uniform plain with equal movement in all directions and uniform prices and resources.
    • No normative questions. Values, beliefs, customs, taboos and emotions were kept out of scientific explanation.
  • These assumptions made the models elegant. They were also the main target of later critics.

A New View of Space

  • Space became the organising concept. Schaefer’s claim that spatial relations alone are geography’s concern made space, not the region, the subject’s core idea.
    • J. Wreford Watson (1955) called geography a “discipline in distance”, and Edward Ullman made spatial interaction its central theme.
  • Absolute to relative space. James M. Blaut distinguished absolute space, a fixed container with its own reality, from relative space, a set of relations between events, bound to time and process.
    • Generalisation needs relative space, measured in travel time, cost or connectivity, because only then can cases be compared and replicated. Location theory therefore moved from absolute to relative location.
    • Pip Forer (1978) later spoke of “plastic space”, which shrinks and stretches as transport and technology change.
  • Two working concepts followed:
    • Spatial interaction: the interdependence between places, through flows of goods, people, money and messages.
    • Spatial structure: the resulting arrangement of points, lines and areas, read as geometry.
  • The geometric tradition revived. Chorley and Haggett (1965) traced it back to the Greek idea of geography. They argued that geometry could weld human and physical geography together and restore cartography to the centre.

New Dualisms the Revolution Raised

  • Quantification sharpened several old tensions and created new ones:
Quantitative sideTraditional sideThe tension
Measurement by instrumentsObservation through the sensesIs a measured fact more real than a field impression?
Rational analysisIntuitive perceptionCan the “personality” of a region be calculated?
Laboratory and model constructsLived, field experienceDo ideal models describe real places?
Continuous change, processesDiscrete cases, regionsIs the unit of study a flow or a place?
Nomothetic, law-seekingIdiographic, describing the uniqueThe core methodological divide
  • Treating each pair as a choice between right and wrong led nowhere. The lasting outcome was a broader view in which both sides of each pair have a place, and the wider dispute runs through the dichotomies of geography.

Course of the Revolution

Phases

PhasePeriodCharacterLandmarks
Genesis (forerunners)1826–1950Isolated models and empirical regularities, mostly from economists and physicistsvon Thünen (1826), Ravenstein’s laws of migration (1885), Weber (1909), Christaller (1933), Jefferson’s primate city (1939), Zipf’s rank-size rule (1949)
Revolution (zenith)c. 1953–1970Quantification becomes the mainstream in Anglo-American geographySchaefer (1953), Weaver (1954), Bunge (1962), Burton (1963), Haggett (1965), Models in Geography (1967), Harvey (1969)
Reaction and maturity1970s–1980sCritique; quantitative work continues as one approach among manyBehavioural, humanistic and radical responses; entropy and spatial-interaction models; spatial statistics
Renewal1990s onwardsComputers revive quantitative work as GIScienceGIS, remote sensing, local statistics, critical and feminist quantitative work
  • Momentum: quantification began in the late 1940s, gathered pace after Ackerman and Schaefer, and peaked in 1957–1960. By 1963, Burton could argue that its ideas had become accepted wisdom.
  • Decline of dominance, not of use: from the early 1970s the revolution lost its claim to be the whole of geography. Even Harvey, once its chief methodologist, declared in 1973 that it had run its course. Quantitative methods never disappeared.
Timeline of the quantitative revolution in four phases: forerunner models from von Thünen in 1826 to Zipf in 1949, the revolution from Schaefer in 1953 to Harvey in 1969, the reaction of the 1970s and 1980s, and the GIScience renewal from the 1990s, with the landmark works of each phase

Centres and Pioneers

  • University of Iowa: led by Harold H. McCarty, with Schaefer. It worked on laws of association between geographical patterns.
  • University of Wisconsin: John C. Weaver’s crop-combination method (1954) applied the standard deviation to agricultural regions. Arthur H. Robinson developed statistical cartography with the climatologist Reid Bryson.
  • University of Washington, Seattle: the most productive centre. William L. Garrison and Edward L. Ullman brought location theory and central place theory into urban, economic and transport geography.
    • Garrison’s students included Brian J. L. Berry, William Bunge, Michael Dacey, Duane Marble, Richard Morrill and Waldo Tobler. They later led the new geography across North America.
  • Princeton: the astronomer John Q. Stewart and the geographer William Warntz built social physics (macrogeography). They modelled population “mass”, distance and time on physical laws, and Warntz wrote Toward a Geography of Price (1959).
  • Lund, Sweden: Edgar Kant introduced Christaller and Lösch there. Torsten Hägerstrand’s thesis (1953, translated as Innovation Diffusion as a Spatial Process, 1967) built a stochastic (Monte Carlo) model of diffusion.
    • Hägerstrand taught at Seattle in 1959. Morrill studied at Lund, and Bunge’s Theoretical Geography (1962) appeared in the Lund Studies in Geography.
  • Cambridge, Britain: Richard J. Chorley (geomorphology) and Peter Haggett (human geography) led the change in Britain.
    • Their edited volumes Frontiers in Geographical Teaching (1965) and Models in Geography (1967) were received as a declaration against idiographic regional geography.
  • Leading figures in brief:
    • Peter Haggett: Locational Analysis in Human Geography (1965), Network Analysis in Geography (1969) and later work on the geography of epidemics.
    • Richard Chorley (1927–2002): replaced Davis’s cycle with general systems theory in geomorphology (“Geomorphology and General Systems Theory”, 1962).
    • William Bunge (1928–2013): Theoretical Geography (1962) declared geometry the language of geography. He later turned radical and led the Detroit Geographical Expedition.
    • Torsten Hägerstrand (1916–2004): diffusion models and, later, time geography.
Relief map of North America and Europe showing the centres of the quantitative revolution: Seattle, Iowa City, Madison and Princeton in the United States and Lund and Cambridge in Europe, with the leading geographers and contributions of each and the academic links between Seattle and Lund

From Resistance to Acceptance

  • Resistance was strongest in the United States, where the reaction against environmental determinism had been sharpest. Quantification looked like a return to mechanistic explanation. Yet the US soon became its strongest base.
  • Endorsements from the establishment:
    • Ackerman (Geography as a Fundamental Research Discipline, 1958) urged regression, correlation and variance analysis because “accurate study depends on quantification”.
    • Hartshorne (1959) accepted that generic concepts and correlations are best handled through quantitative measurement and statistical comparison.
    • O. H. K. Spate’s “Quantity and Quality in Geography” (1960) accepted the tools but warned against confusing means with ends.
  • Burton’s verdict (1963): an intellectual revolution is over when its ideas become conventional wisdom. When Ackerman, Hartshorne and Spate broadly agreed on quantification, that point had been reached.
    • For Burton, theory was the revolution’s real prize. Theory works as a sieve for sorting countless facts, and without it every event looks unique and no exception can even be recognised.
    • Quantification did not create the need for theory, but it supplied a technique for building and testing it.
  • Debates in the journals gave the new methods visibility and legitimacy:
    • Garrison and Nelson argued over the classification of urban services.
    • Reynolds and Garrison argued over how far quantification should go.
    • Zobler and Mackay debated the chi-square test in regional geography.
    • Spate and Berry argued in Economic Geography; Lukermann and Berry argued over what makes economic geography “geographic”.
  • Institutions:
    • Walter Isard founded the Regional Science Association (1954). It blended economics, geography and planning, and its Journal of Regional Science carried many classic quantitative papers.
    • The National Academy of Sciences–National Research Council report The Science of Geography (1965) named the statistical and dynamic correlation of spatial distributions as a key to understanding living, social and environmental systems.
      • It explained the slow start candidly: geographers were few, the problems many, multivariate methods demanding, and systems concepts only recently developed.
  • Doubters within the establishment: Spate held that geographers trained as social scientists lacked the mathematical temperament the new methods demanded, and risked serious errors of judgement. L. Dudley Stamp opposed the uncritical borrowing of techniques and trusted the well-made map. Yet statistical methods soon improved map-making itself.

Methods, Approaches and Models

The Quantitative Toolkit

  • Statistical methods test hypotheses against empirical data:
    • Descriptive statistics: mean, median, standard deviation and the coefficient of variation, for example of rainfall variability.
    • Inferential tests: the chi-square test, then bivariate and multiple regression, correlation, and in the 1960s the general linear model.
    • Data reduction: factor and principal-components analysis. Pattern measures: the nearest-neighbour index for settlement spacing.
    • Spatial statistics: spatial autocorrelation, trend surfaces and space-time forecasting.
  • Mathematical methods derive models from abstract assumptions:
    • Geometry was Bunge’s language of space.
    • Graph theory described networks, matrix algebra described flows between places, and calculus described optimisation over continuous space.
  • Two sources of models:
    • Social physics led to the gravity model: interaction varies with the product of the masses and inversely with distance. It also produced population potential and later entropy-maximising models (Alan Wilson, Entropy in Urban and Regional Modelling, 1970).
    • Neoclassical economics, through regional science, supplied location theory: von Thünen, Weber, Christaller and Lösch, and the work of Isard.
  • Computers made it possible to handle large multivariate data sets. Model-building came first, but operational models could not have spread without them.
  • Waldo Tobler’s “first law of geography” (1970) stated that everything is related to everything else, but near things are more related than distant things. It became the founding principle of spatial analysis.

Three Approaches Within the Revolution

  • Locational analysis: explains the spatial arrangement of human activity and seeks optimal locations.
    • Peter Haggett (1965) broke spatial structure into movement, networks, nodes, hierarchies and surfaces, and later added diffusion.
  • Spatial analysis or spatial science: treats the earth as a geometry of points, lines and areas. It measures distance, direction, connectivity and pattern, and builds general theorems of spatial organisation.
    • Space was understood less as absolute space and more as relative space, measured in time, cost or connectivity.
  • Systems analysis: studies elements, the links between them and their links with the environment.
    • Ludwig von Bertalanffy’s general systems theory reached geography through Chorley (1962). Chorley and Kennedy’s Physical Geography: A Systems Approach (1971) classified systems as morphological, cascading, process–response and control systems.
    • Feedback is either negative, which keeps a system steady, or positive, which drives it to change. Systems thinking promised a bridge between physical and human geography.
ApproachCore questionKey toolsExample
Locational analysisWhere should an activity be?Location theory, cost surfacesWeber’s least-cost location
Spatial analysisWhat pattern exists, and why?Geometry, spatial statisticsNearest-neighbour index of villages
Systems analysisHow do the parts interact over time?Flows, feedback, simulationDrainage basin or city region as an open system

Models and Model-Building

  • A model is an idealised, simplified and structured representation of reality. It brings out selected relationships and suppresses incidental detail (“noise”).
    • Chorley and Haggett (1967) treated a model as a theory, law, hypothesis or structured idea. A model becomes a theory only when it has been successfully tested against the real world.
  • Analogue theory underlies model-building. One system is studied through a simpler, more familiar analogue, such as trips between towns studied as gravitation, or a city treated as an ice cap spreading outward.
  • Chorley’s sequence (1964):
    • Idealisation: select the significant features of the real world.
    • Conceptual model: a mental picture of the “web of reality”.
    • Simplified model: strip away remaining detail.
    • Translation: turn the simplified model into a mathematical, experimental or natural model.
    • Conclusions are derived and tested against the real world. Repeated successful tests yield a theory.
  • Types of model:
    • Mathematical, which may be deterministic (fixed outcomes, such as slope-recession equations) or stochastic (probabilities, such as Hägerstrand’s diffusion waves).
    • Experimental, which may be scale models (flume studies of meanders) or analogue models (kaolin mixtures used to model glacier flow).
    • Natural, which may be historical analogues (the past used to predict the future) or analogues in another medium.
  • What the revolution gave model-building:
    • A method, the hypothetico-deductive test.
    • A language, mathematics and statistics.
    • A toolset, computers and sampling.
    • A purpose, general theorems of spatial organisation.
    • Chorley and Haggett framed this “model-based paradigm” in Thomas Kuhn’s terms.
  • Classical models revived and extended:
    • von Thünen’s rings, Weber’s location triangle and Christaller–Lösch central places became the “normal science” of the new paradigm.
    • Also revived were the gravity model and its retail form (Reilly’s law, Converse’s breaking point), the rank-size rule, distance decay and diffusion.
  • Indian applications: crop-combination and agricultural efficiency regions, central-place hierarchies of market towns and service centres, gravity-based delimitation of city hinterlands, and growth-centre planning.
Flow diagram of Chorley's model-building sequence: the real world is idealised into a conceptual model, simplified, translated into mathematical, experimental or natural models, and the conclusions are tested against the real world until a theory emerges, with noise introduced at each transformation

Impact on the Branches of Geography

  • Geomorphology: this branch met the sharpest early clash.
    • Robert E. Horton (1945) had already given drainage basins quantitative laws. Arthur N. Strahler (“Dynamic Basis of Geomorphology”, 1952) rejected W. M. Davis’s descriptive cycle in favour of G. K. Gilbert’s dynamic, process-based approach.
    • S. W. Wooldridge and others defended Davis and doubted “quasi-mathematical” geomorphology.
    • Chorley, G. H. Dury, J. Ross Mackay and M. Gordon Wolman carried process studies forward. By the 1970s quantitative process geomorphology was the mainstream.
  • Climatology: this branch took to quantification readily.
    • C. Warren Thornthwaite’s water-balance classification, its later development with John R. Mather, and Reid Bryson’s statistical climatology made it a leading quantitative field.
  • Human and economic geography: this was the hardest ground.
    • The possibilist stress on free human choice seemed to rule out prediction. The answer was the statistical view of society: random behaviour among individuals, predictable order in the aggregate. Physics had made the same move for particles.
    • Urban geography (Berry’s central place studies), economic and transport geography and regional science became the most quantified fields.
  • Population and diffusion: Hägerstrand’s models, Ravenstein-type migration laws and gravity models of migration.
  • Cartography: classed choropleth and isopleth intervals were set statistically, and later automated in computer mapping.
BranchResponseLeading figuresTypical tools
GeomorphologyContested, then adoptedHorton, Strahler, ChorleyStream order, hypsometry, process equations
ClimatologyReadily adoptedThornthwaite, Mather, BrysonWater balance, statistical classification
Urban and economicInitially resisted, then dominantGarrison, Berry, HaggettCentral place, gravity, regression
AgriculturalAdoptedWeaverCrop combination, deviation methods
Population and diffusionAdoptedHägerstrand, MorrillMonte Carlo diffusion, migration models

The Revolution in Indian Geography

  • Quantitative methods reached Indian university departments in the 1960s and 1970s, mostly through geographers trained in Britain and the United States.
    • Research moved from descriptive regional monographs to statistical analysis of Census and survey data: correlation and regression, factor and cluster analysis, and indices of concentration and disparity.
    • Regional boundaries were often made to match districts or tehsils, so that data could be measured and compared.
  • Fields that took up the new methods:
    • Agricultural geography: crop-combination, crop-diversification and agricultural-efficiency regions.
    • Population geography: this grew at Panjab University, Chandigarh, from the 1960s, on the basis of Census data on growth, density, migration and sex ratio.
    • Urban and regional planning: settlement hierarchies, service centres and growth-centre strategies. Moonis Raza, founding head of the regional development centre at Jawaharlal Nehru University, tied geography to planning.
  • A self-critique followed. Indian geographers warned that formulae and symbols could become decoration that hides a lack of thought. Quantification sharpened measurement, but on its own it is not geography.

Evaluation and Legacy

Merits

  • Scientific status: geography gained theory, testable hypotheses and models. Its findings could be verified and replicated.
  • Precision and economy: mathematical statements are brief, exact and comparable.
    • Statistical classes made choropleth and isopleth maps objective. Scatter diagrams and correlation turned man–environment relations into measurable associations.
  • Handling complexity: factor analysis and similar techniques reduce many variables to a few dimensions, which helps the study of socio-economic problems.
  • Pattern recognition: nearest-neighbour analysis separates clustered, random and regular settlement patterns, which is useful for planning services.
  • Objective regionalisation: statistical delimitation (crop-combination, functional and gravity-based regions) replaced judgement-based boundaries that overlapped or left gaps.
  • Applied value: forecasting, simulation and site selection made geographers useful to planners, transport engineers and businesses.
  • Primary research: field surveys, sampling and measurement let geographers produce their own data instead of relying on descriptions borrowed from other sciences.
  • Prediction: models such as the gravity model and diffusion simulations allowed forecasting, from traffic flows to the spread of an innovation or an epidemic.
  • Unity: systems thinking and shared methods narrowed the gap between physical and human geography.

Demerits

  • Criticism of quantification came from philosophers, behaviouralists, humanists, radicals and feminists. Its main charges were these:
    • Unreal assumptions: isotropic plains, perfect knowledge and optimising “economic man” do not exist. Herbert Simon’s “satisficing” decision-maker settles for a satisfactory option rather than the optimal one.
    • Values excluded: beliefs, customs and taboos shape resource use. Dairying is not traditional among the Khasi of Meghalaya or the Mizo of Mizoram, so a model that ignores culture misreads the landscape.
    • Space geometry: people became points on a plane, and geometry proved too static to explain processes unfolding in time.
    • Western bias: models built on a century of North American and West European data were treated as universal truths.
    • Data limits: reliable data were scarce in developing countries, including India in the 1960s, and forecasts often failed.
    • Means over ends: technique for its own sake. L. Dudley Stamp (1966) mocked the computer as the movement’s “golden calf”.
    • Mechanistic people: decision-makers became passive agents responding to costs, which some critics called a new economic determinism.
    • Rigid answers: exact numerical results suited physics better than a social science, where conclusions need room for context and change.
    • Politics: locational efficiency was said to serve capitalist profit and to ignore inequality.
  • These weaknesses fed the behavioural, humanistic and radical reactions of the 1970s, together called the critical revolution.

Legacy: From Spatial Science to GIScience

  • Lasting gains: the revolution left theory-building, hypothesis testing, sampling and statistical literacy as permanent parts of geographical training.
    • Quantitative work continues in journals such as Geographical Analysis, Environment and Planning A and the Journal of Geographical Systems.
  • GIScience: computers, remote sensing and Geographic Information Systems turned spatial analysis into a technology. Michael F. Goodchild (1992) named the field geographical information science.
    • Today it extends into spatial data science, big data and machine learning.
  • Local, not only global: methods such as geographically weighted regression (A. Stewart Fotheringham and colleagues) model how relationships vary from place to place. They reverse the old search for universal laws.
  • Uneven adoption: quantification took deepest root in transport, economic and urban geography, which had close ties with engineering and neoclassical economics. Cultural and historical geography stayed largely qualitative.
  • Critical quantification: Mei-Po Kwan and Tim Schwanen (2009) described a “critical (re)turn”. In it, numbers serve feminist, anti-racist and social-justice research, such as mapping gendered mobility or unequal exposure to pollution.
  • Indian examples:
    • ISRO’s Bhuvan geoportal and the PM Gati Shakti National Master Plan (2021) use GIS layers to plan infrastructure.
    • District-level Census and survey data support statistical regionalisation of crops, development and deprivation.
  • Recent directions: studies now ask how gender, race, ethnicity, age and class shape movement, access and exposure, using fine-grained local data. Quantitative evidence is also used to challenge unjust policies as well as to describe patterns.
  • Balance: most geographers now mix methods. They count what can be counted and interpret what cannot. By the end of the 1960s spatial science, launched mainly in North America, dominated the leading English-language journals. Its models gave only a partial picture of the man–environment relationship, yet the quantitative revolution remains the base on which modern spatial analysis stands.

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Mohammad Faheem

Thanks.

Varun

Thank you for all your efforts.

SUBITA HEMBRAM

Qualityful study material, it helps me a lot

Rickta

Can’t thank enough to you!
Thought portions seem enjoyable with your notes.

Aditya Prakash

Amazing work!

Tomar

I enjoyed this article.what are the Reference books of this article ? Thanks

Last edited 5 years ago by Tomar
Bawla

I am from Mizoram and I never heard of taking milk as a taboo

Kashish

Very good material about quantative revolution it help me lot……

Satya prakash

जो हमे चाहिए ओ तो यहा पर बना बनाया मिल जा रहा है इसके लिए बहुत बहुत धन्यावाद

Manoj

thank you soo much

Jai Parkash

Such a wanderful description

Manendra

Plz provide gravity model and its application in geographical studies. Will be thankful.

Ujjwal Dubey

Most of the migration take place to nearest city rather than going far away if all opportunities are same in both.

Gravitational force is more on nearest object. I.e inversely proportion to distance.

Mahi

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sarah

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Sandip

Thank you sir!

Mehul

Burton paper name is misspelled in this article. It is quantitative revolution and theoretical geography. You have written qualitative, please correct.