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A Tale of Two Countries: Comparing the US and Chinese Housing Markets

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Abstract

The recent surge in property values in China has been similar to the surge in the U.S before the crash in 2007. This raises concerns about whether China is destined to have a crash as well. We estimate similar models of property values for the two countries, in order to compare price dynamics side by side. We find little in common between them. In the U.S. the adjustment process appears prone to “bubbles” in the sense of strong momentum, but Chinese prices have been generally mean reverting, without momentum. This suggests that the recent price rise in China has had more to do with scarcity than with irrational exuberance.

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Notes

  1. “Private label” refers to mortgage-backed securities that are not backed by one of the “Agencies”: Fannie Mae, Freddie Mac or Ginnie Mae.

  2. We do not completely take this for granted. Instead, we checked to see if the model explodes, which is not the case for any of our estimates of residuals.

  3. Because Fannie and Freddie have maximum loan size limits (that are indexed) the data do not have many mortgages backing expensive houses.

  4. For the Price Indices the adjustments come from looking at pairs of prices of the same houses. For the rental indices, the changes come from adjusting actual rent in response to information about changes in property quality, such as from new rooms or aging.

  5. Adjusted from raw data with the Census Bureau’s multiplicative X-12 ARIMA method.

  6. Details of CityRE Data Technology Co., Ltd. can be obtained from http://www.cityre.cn/en/ or http://www.cityhouse.cn. It claims to be operating the biggest real estate data set in China.

  7. See Wu et al. (2012) for a discussion on homogeneity of China housing.

  8. We also group the 80 Chinese cities into Eastern/Central/Western regions because there is a lower ownership rate in the Eastern regions (most of which are also coastal cities) because of more expensive housing. This means that these groups of cities might be subject to different regimes. As a robustness check, we also repeat the tests using the same 35 under-supply and over-supply cities as in Wu et al. (2016), as well as the classification by Wang et al. (2008), namely, Tier-1, Eastern, Middle Southern, Northern, Western. Results are similar, and hence are omitted here.

  9. We tried various auto-regressive models for the Chinese rent series, and both AIC and SC indicate a lag of 7 is the best. Yet, none of the lags is statistically significant. Hence, with the significant constant in this AR(7) process, we can safely conclude that the long term rent growth is constant.

  10. These and other results referred to but not presented in the paper are in a separate appendix, available from the authors upon request.

  11. We have rerun Tables 1 and 2 for a wider range of data and lags, including variations of lagged nominal rates and real rates. None of the propositions about momentum or adjustment are altered. Results are available upon request.

  12. We used National Bureau of Statistics price indices, but with our own rent series. The calculations turned out to be comparable when multiplied by 3, and were calibrated as such.

  13. Because we are only focusing on the momentum coefficients we are not recalibrating for the new price index, as was done for Table 1.

  14. Appendix 2 provides elasticity estimates for corresponding MSAs.

  15. We do not attempt to find the best fit of residual process by trying different lags for individual MSAs or cities because our goal is not to find the best model for forecasting; rather, results from comparable models will be preferred.

  16. A weak case against China results coming from stabilization policy is that the Tier 1 cities had less mean reversion, and indeed some momentum. One would expect stabilization policy to be more effective for these cities than the others.

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Acknowledgements

We have received expert research assistance from Rui-Hui Xu. We thank Kelvin Wong, Man Cho, participants at the Real Estate Finance and Investment Symposium 2017 organized by the National University of Singapore, University of Cambridge, and University of Florida, and an anonymous referee for their helpful discussions and comments. This research is financially supported by the Research Committee of the University of Macau under the research project number MYRG2015-00085-FBA.

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Correspondence to Rose Neng Lai.

Appendices

Appendix 1 Average interest rates used (in percentage)

Table 8 Average interest rates used (in percentage)

Appendix 2 List of MSAs

Panel A Classifications of MSAs

MSA

Coastal

Supply Elasticity

MSA

Coastal

Supply Elasticity

Akron, OH

0

2.59

Mount Vernon-Anacortes, WA

1

 

Ann Arbor, MI

0

2.29

Napa, CA

1

1.14

Atlanta-Sandy Springs-Roswell, GA

0

2.55

New Haven-Milford, CT

1

0.98

Atlantic City-Hammonton, NJ

1

 

New York-Newark-Jersey City, NY-NJ-PA

1

1.12

Baltimore-Columbia-Towson, MD

1

1.23

Olympia-Tumwater, WA

1

 

Boston-Cambridge-Newton, MA-NH

1

0.86

Oxnard-Thousand Oaks-Ventura, CA

1

 

Bremerton-Silverdale, WA

1

 

Philadelphia-Camden-Wilmington, PA-NJ-DE-MD

0

1.82

Bridgeport-Stamford-Norwalk, CT

1

 

Providence-Warwick, RI-MA

1

1.61

Chicago-Naperville-Elgin, IL-IN-WI

0

0.81

Reading, PA

0

 

Cleveland-Elyria, OH

0

1.02

Riverside-San Bernardino-Ontario, CA

1

0.94

Dallas-Fort Worth-Arlington, TX

0

2.49

San Francisco-Oakland-Hayward, CA

1

0.68

Detroit-Warren-Dearborn, MI

0

1.24

San Jose-Sunnyvale-Santa Clara, CA

1

0.76

Flint, MI

0

 

Santa Cruz-Watsonville, CA

1

 

Gainesville, FL

1

 

Santa Rosa, CA

1

 

Houston-The Woodlands-Sugar Land, TX

0

2.3

Seattle-Tacoma-Bellevue, WA

1

1.045

Kankakee, IL

0

 

Sherman-Denison, TX

0

 

Kingston, NY

1

 

Trenton, NJ

1

 

Los Angeles-Long Beach-Anaheim, CA

1

0.63

Vallejo-Fairfield, CA

1

1.14

Manchester-Nashua, NH

1

 

Vineland-Bridgeton, NJ

1

 

Miami-Fort Lauderdale-West Palm Beach, FL

1

0.69

Washington-Arlington-Alexandria, DC-VA-MD-WV

1

1.61

Michigan City-La Porte, IN

0

 

Winchester, VA-WV

1

 

Monroe, LA

0

 

Worcester, MA-CT

1

0.86

  1. 1 Coastal (1) vs noncoastal (0). Definition: In a state that is on either the east coast or west coast = 1
  2. 2. Supply Elasticity is from Saiz (2010). By matching MSAs to Saiz (2010), when more than one match occur, we take average of the supply elasticity. For example, both “Dallas, TX”(with supply elasticity 2.18) and “Fort Worth–Arlington, TX”(2.8) in Saiz (2010) is matched to “Dallas-Fort Worth-Arlington, TX” in our sample, then the average supply elasticity is adopted

Panel B Cap Rates of MSAs (in percentages)*

MSA

01/1999

08/2016

01/1999

12/2006

01/2009

08/2016

MSA

01/1999

08/2016

01/1999

12/2006

01/2009

08/2016

Akron, OH

4.092

3.746

4.477

Mount Vernon-Anacortes, WA

3.910

3.823

4.222

Ann Arbor, MI

4.140

3.731

4.510

Napa, CA

4.306

4.170

4.646

Atlanta-Sandy Springs-Roswell, GA

3.859

3.598

4.211

New Haven-Milford, CT

4.422

4.076

4.949

Atlantic City-Hammonton, NJ

3.559

3.534

3.805

New York-Newark-Jersey City, NY-NJ-PA

4.063

3.960

4.329

Baltimore-Columbia-Towson, MD

1.887

1.874

1.996

Olympia-Tumwater, WA

3.727

3.727

3.935

Boston-Cambridge-Newton, MA-NH

4.287

4.169

4.457

Oxnard-Thousand Oaks-Ventura, CA

3.448

3.223

3.764

Bremerton-Silverdale, WA

3.681

3.657

3.915

Philadelphia-Camden-Wilmington, PA-NJ-DE-MD

3.714

3.735

3.837

Bridgeport-Stamford-Norwalk, CT

4.538

4.115

5.138

Providence-Warwick, RI-MA

3.941

3.807

4.221

Chicago-Naperville-Elgin, IL-IN-WI

4.346

3.998

4.894

Reading, PA

4.100

3.994

4.358

Cleveland-Elyria, OH

4.159

3.710

4.657

Riverside-San Bernardino-Ontario, CA

3.518

3.159

4.028

Dallas-Fort Worth-Arlington, TX

3.317

3.394

3.265

San Francisco-Oakland-Hayward, CA

4.517

4.450

4.735

Detroit-Warren-Dearborn, MI

4.780

3.848

5.712

San Jose-Sunnyvale-Santa Clara, CA

4.833

4.899

4.905

Flint, MI

4.838

3.850

5.856

Santa Cruz-Watsonville, CA

4.718

4.546

5.085

Gainesville, FL

3.045

3.164

3.103

Santa Rosa, CA

4.783

4.442

5.295

Houston-The Woodlands-Sugar Land, TX

2.813

2.886

2.779

Seattle-Tacoma-Bellevue, WA

3.798

3.808

3.984

Kankakee, IL

4.493

4.222

4.934

Sherman-Denison, TX

3.436

3.435

3.481

Kingston, NY

3.953

3.862

4.223

Trenton, NJ

4.252

4.015

4.669

Los Angeles-Long Beach-Anaheim, CA

3.151

3.171

3.239

Vallejo-Fairfield, CA

4.872

4.105

5.908

Manchester-Nashua, NH

4.329

4.098

4.676

Vineland-Bridgeton, NJ

3.970

3.815

4.367

Miami-Fort Lauderdale-West Palm Beach, FL

3.019

2.762

3.431

Washington-Arlington-Alexandria, DC-VA-MD-WV

1.813

1.821

1.869

Michigan City-La Porte, IN

4.542

4.301

4.873

Winchester, VA-WV

2.073

1.863

2.377

Monroe, LA

3.444

3.717

3.184

Worcester, MA-CT

4.368

4.063

4.779

  1. * The cap rates are calibrated by multiplying the ratio of rent index to price index by 2

Panel C cap rates of Case-Shiller 20-City index (in percentages)*

City

01/99–08/16

01/99–12/06

01/09–08/16

City

01/99–08/16

01/99–12/06

01/09–08/16

Atlanta

3.639

3.393

3.976

Los Angeles

2.952

2.903

3.109

Boston

3.627

3.575

3.723

Miami

2.812

2.552

3.230

Chicago

4.027

3.693

4.556

New York

3.667

3.567

3.927

Cleveland

3.862

3.551

4.220

San Francisco

3.780

3.638

4.056

Dallas

3.257

3.203

3.324

Seattle

3.619

3.635

3.788

Detroit

4.389

3.563

5.280

Washington

1.659

1.641

1.742

  1. * The cap rates are calibrated by multiplying the ratio of rent index to price index by 2

Appendix 3 List of Chinese Cities

Panel A Classifications of Cities

City

Province

Tiers

Coastal

Supply Elasticity

City

Province

Tiers

Coastal

Supply Elasticity

Beijing

Beijing

Tier 1

 

0.53

Guangzhou

Guangdong

Tier 1

*

12.62

Shanghai

Shanghai

Tier 1

*

1.52

Shenzhen

Guangdong

Tier 1

*

0.49

Hefei

Anhui

Tier 2

 

13.03

Wuxi

Jiangsu

Tier 2

  

Chongqing

Chongqing

Tier 2

 

4.51

Nanchang

Jiangxi

Tier 2

 

6.78

Xiamen

Fujian

Tier 2

*

3.47

Changchun

Jilin

Tier 2

 

5.4

Fuzhou

Fujian

Tier 2

*

3.85

Dalian

Liaoning

Tier 2

*

4.41

Lanzhou

Gansu

Tier 2

 

4.9

Shenyang

Liaoning

Tier 2

 

5.75

Beihai

Guangxi

Tier 2

*

 

Yinchuan

Ningxia

Tier 2

 

21.98

Nanning

Guangxi

Tier 2

 

11.45

Xining

Qinghai

Tier 2

 

37.05

Guiyang

Guizhou

Tier 2

 

9.71

Xian

Shaanxi

Tier 2

 

8.04

Haikou

Hainan

Tier 2

*

8.83

Qingdao

Shandong

Tier 2

*

2.89

Sanya

Hainan

Tier 2

*

 

Jinan

Shandong

Tier 2

 

2.68

Shijiazhuang

Hebei

Tier 2

 

7.89

Taiyuan

Shanxi

Tier 2

 

9.16

Harbin

Heilongjiang

Tier 2

 

6.3

Chengdu

Sichuan

Tier 2

 

4.36

Zhengzhou

Henan

Tier 2

 

16.5

Tianjin

Tianjin

Tier 2

*

5.1

Wuhan

Hubei

Tier 2

 

4.66

Urumqi

Xinjiang

Tier 2

 

16.71

Changsha

Hunan

Tier 2

 

17.14

Kunming

Yunnan

Tier 2

 

−7.7

Hohhot

Inner Mongolia

Tier 2

 

9.63

Ningbo

Zhejiang

Tier 2

*

2.27

Suzhou

Jiangsu

Tier 2

  

Wenzhou

Zhejiang

Tier 2

*

 

Nanjing

Jiangsu

Tier 2

 

3.42

Hangzhou

Zhejiang

Tier 2

 

2.65

Bengbu

Anhui

   

Xuzhou

Jiangsu

   

Anqing

Anhui

   

Changzhou

Jiangsu

   

Tongling

Anhui

   

Yancheng

Jiangsu

 

*

 

Wuhu

Anhui

   

Yangzhou

Jiangsu

   

Quanzhou

Fujian

 

*

 

Ganzhou

Jiangxi

   

Shantou

Guangdong

 

*

 

Jiujiang

Jiangxi

   

Dongguan

Guangdong

 

*

 

Jilin

Jilin

   

Foshan

Guangdong

   

Weifang

Shandong

   

Huizhou

Guangdong

   

Yantai

Shandong

 

*

 

Shaoguan

Guangdong

   

Weihai

Shandong

 

*

 

Zhanjiang

Guangdong

 

*

 

Zibo

Shandong

   

Zhuhai

Guangdong

 

*

 

Linyi

Shandong

   

Qinhuangdao

Hebei

 

*

 

Rizhao

Shandong

   

Tangshan

Hebei

   

Nanchong

Sichuan

   

Baoding

Hebei

   

Mianyang

Sichuan

   

Pingdingshan

Henan

   

Jinhua

Zhejiang

   

Luoyang

Henan

   

Huzhou

Zhejiang

   

Changde

Hunan

   

Jiaxing

Zhejiang

   

Yueyang

Hunan

   

Shaoxing

Zhejiang

   

Nantong

Jiangsu

 

*

 

Taizhou

Zhejiang

   
  1. Supply Elasticity is from Wang et al. (2012)

List of Province by Regions

Eastern region (11 provinces): Beijing, Tianjin, Hebei, Liaoning, Shanghai, Jiangsu, Zhejiang, Fujian, Shandong, Guangdong and Hainan;

Central region (8 provinces): Shanxi, Jilin, Heilongjiang, Anhui, Jiangxi, Henan, Hubei and Hunan;

Western region (12 provinces): Inner Mongolia, Guangxi, Chongqing, Sichuan, Guizhou, Yunnan, Tibet, Shaanxi, Gansu, Ningxia, Qinghai, Xinjiang.

Panel B Cap Rates (in percentages)

City

Tier

City_RE#

NBS*

City

Tier

City_RE#

NBS*

Anqing

 

2.499

3.294

Ningbo

Tier 2

2.613

2.548

Baoding

 

2.709

 

Pingdingshan

 

3.268

3.563

Beihai

Tier 2

5.173

1.730

Qingdao

Tier 2

2.695

2.558

Beijing

Tier 1

2.313

2.798

Qinhuangdao

 

2.692

3.340

Bengbu

 

3.108

3.090

Quanzhou

 

3.570

3.012

Changchun

Tier 2

4.098

3.033

Rizhao

 

2.318

 

Changde

 

4.055

3.061

Sanya

Tier 2

2.759

1.762

Changsha

Tier 2

3.956

2.369

Shanghai

Tier 1

2.335

2.709

Changzhou

 

3.258

2.841

Shantou

 

4.622

 

Chengdu

Tier 2

3.390

 

Shaoguan

 

4.587

2.542

Chongqing

Tier 2

3.619

2.968

Shaoxing

 

2.536

 

Dalian

Tier 2

3.512

2.531

Shenyang

Tier 2

3.617

2.584

Dongguan

 

3.936

 

Shenzhen

Tier 1

2.564

3.087

Foshan

 

3.839

 

Shijiazhuang

Tier 2

2.868

2.922

Fuzhou

Tier 2

2.727

3.132

Suzhou

Tier 2

2.853

 

Ganzhou

 

3.652

4.896

Taiyuan

Tier 2

3.503

3.173

Guangzhou

Tier 1

2.855

2.995

Taizhou

 

2.367

 

Guiyang

Tier 2

4.589

2.431

Tangshan

 

3.674

2.634

Haikou

Tier 2

4.014

1.930

Tianjin

Tier 2

2.640

2.412

Hangzhou

Tier 2

2.405

2.448

Tongling

 

2.860

 

Harbin

Tier 2

4.518

2.768

Urumqi

Tier 2

3.461

3.049

Hefei

Tier 2

2.946

3.385

Weifang

 

2.949

 

Hohhot

Tier 2

3.594

3.820

Weihai

 

3.052

 

Huizhou

 

4.296

2.494

Wenzhou

Tier 2

1.902

2.595

Huzhou

 

3.039

 

Wuhan

Tier 2

3.385

3.203

Jiaxing

 

3.145

 

Wuhu

 

3.037

 

Jilin

 

3.874

2.891

Wuxi

Tier 2

3.147

2.607

Jinan

Tier 2

2.879

3.199

Xiamen

Tier 2

2.269

3.244

Jinhua

 

2.065

2.767

Xian

Tier 2

3.942

2.583

Jiujiang

 

3.402

3.820

Xining

Tier 2

4.364

2.919

Kunming

Tier 2

3.272

3.132

Xuzhou

 

2.820

3.291

Lanzhou

Tier 2

3.480

3.233

Yancheng

 

3.084

 

Linyi

 

3.232

 

Yangzhou

 

2.733

 

Luoyang

 

3.719

2.705

Yantai

 

3.105

2.860

Mianyang

 

3.404

 

Yinchuan

Tier 2

3.592

2.978

Nanchang

Tier 2

2.797

2.748

Yueyang

 

4.082

2.810

Nanchong

 

3.045

15.469

Zhanjiang

 

4.323

2.451

Nanjing

Tier 2

2.361

2.877

Zhengzhou

Tier 2

3.364

3.267

Nanning

Tier 2

4.084

2.381

Zhuhai

 

2.967

 

Nantong

 

2.614

 

Zibo

 

2.776

 
  1. # Cap Rates are calculated from the actual rent X 12 months / actual price data from City RE
  2. *Cap Rates are calculated from rent and NBS price indices calibrated by multiplying by 3

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Lai, R., Van Order, R.A. A Tale of Two Countries: Comparing the US and Chinese Housing Markets. J Real Estate Finan Econ 61, 505–547 (2020). https://doi.org/10.1007/s11146-018-9670-3

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