think!tilsa black

Name: TILSA BLACK
Brand: THINK!
SKU: TILSA-BLK-35-C
Price: 489.95 AUD
Availability: OutOfStock

5.0

Rated 5.0 out of 5 stars

1 Review

$489.95

Or 4 payments of $122.49 withor

Colour: black

Width: C

Size: Select

Features and Benefits

Description

Shipping & Returns

Help

quality craftsmanship

Made with Love

At Peter Sheppard Footwear, we take quality seriously. Before our shoes arrive in stores, they undergo rigorous testing to ensure they meet our standards. Our European agents, based in Florence, Zurich, and Valencia, oversee the production process in the factories to ensure the highest level of quality. We stand behind our shoes and believe that with proper care, they will last a long time.

Learn More

get in touch

Need help? Talk to our fit experts.

Our customer care team are at your service. Feel free to call 1800 335 187 or email direct@petersheppard.com.au to place an order or get support to find the right shoe for you. Our customer care team have been methodically trained about the fitting characteristics of every shoe in our collection. We strive to address every challenge you face to ensure that your online shopping experience is as pleasurable as it would be within our stores. Our office hours are Monday to Friday 9am-5pm AEST (excluding Victorian public holidays).

contact our team

Styled on Instagram

@petersheppardfootwear

Reviews

5.0

Rated 5.0 out of 5 stars

Based on 1 review

100%would recommend this product

FitRated 0.0 on a scale of minus 2 to 2

WidthRated 0.0 on a scale of minus 2 to 2

Write a Review (Opens in a new window)

1 review

Sort

Karen H.
Verified Buyer
I recommend this product
Size purchased (AU) 8.5
Size normally worn (AU) 8.5
occasion Celebration, Everyday, Smart Casual, Travel, Work
Rated 5 out of 5 stars
1 year ago
Great shoes
They fit over slightly wider feet. They are very comfortable and although the heel is not very high they look stylish to wear with day and going out to party outfits.
FitRated 0.0 on a scale of minus 2 to 2
WidthRated 0.0 on a scale of minus 2 to 2
Was this helpful?